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-- -- Dumping data for table `Articles` -- /*!40000 ALTER TABLE `Articles` DISABLE KEYS */; LOCK TABLES `Articles` WRITE; INSERT INTO `Articles` VALUES (2,'1998-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,109,114,'0000-00-00','0000-00-00','','We introduce a new variant of the numerical-analytic method\r\nand investigate its feasibility for practical computations.',NULL,'A computational modification of the numerical-analytic\r\nmethod for periodic boundary value problems','A computational modification of the numerical-analytic\r\nmethod for periodic boundary value problems','A computational modification of the numerical-analytic\r\nmethod for periodic boundary value problems',NULL,NULL),(1,'1999-01-19','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,92,108,'0000-00-00','0000-00-00','','A way of investigating the solutions of non-linear\r\n boundary value problems with \"degenerate,\" in a sense, \r\nlocal and non-local boundary conditions is discussed.',NULL,'On some boundary value problems with non-local\r\n conditions','On some boundary value problems with non-local\r\n conditions','On some boundary value problems with non-local\r\n conditions',NULL,NULL),(3,'2001-05-01','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,112,128,'0000-00-00','0000-00-00','','We discuss some techniques useful for the investigation \r\nof nonlinear \r\nboundary-value problems with \"separated\" \r\nnonlinear boundary conditions.',NULL,'A note on the numerical-analytic method for nonlinear two-point\r\nboundary-value problems','A note on the numerical-analytic method for nonlinear two-point\r\nboundary-value problems','A note on the numerical-analytic method for nonlinear two-point\r\nboundary-value problems','en','0000-00-00'),(4,'2000-11-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,129,145,'0000-00-00','0000-00-00','','',NULL,'On periodic solutions of a Lotka-Volterra system with impulses','On periodic solutions of a Lotka-Volterra system with impulses','On periodic solutions of a Lotka-Volterra system with impulses',NULL,NULL),(5,'2000-11-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,106,111,'0000-00-00','0000-00-00','','A Dirac type quantization algorithm is applied to the Neumann-Bogoliubov oscillatory dynamical system and the corresponding Heisenberg operator equations are derived',NULL,'On a Dirac type quantization algorithm for the Neumann-Bogoliubov\r\noscillatory dynamical system','On a Dirac type quantization algorithm for the Neumann-Bogoliubov\r\noscillatory dynamical system','On a Dirac type quantization algorithm for the Neumann-Bogoliubov\r\noscillatory dynamical system',NULL,NULL),(6,'2000-05-16','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,16,27,'0000-00-00','0000-00-00','','',NULL,'Solutions of linear and nonlinear difference equations on the whole line','Solutions of linear and nonlinear difference equations on the whole line','Solutions of linear and nonlinear difference equations on the whole line',NULL,NULL),(7,'1998-09-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,3,10,'0000-00-00','0000-00-00','','',NULL,'Solutions of weakly nonlinear differential equations bounded on the whole line','Solutions of weakly nonlinear differential equations bounded on the whole line','Solutions of weakly nonlinear differential equations bounded on the whole line',NULL,NULL),(8,'1998-05-04','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,231,240,'0000-00-00','0000-00-00','','The authors consider the multipoint problem with parameters, $$dx/d\\tau=a(x,\\varphi,\\tau,п╠Б∙ё),\\quad d\\varphi/d\\tau\r\n=\\omega(\\tau)/\\varepsilon+b(x,\\varphi,\\tau,п╠Б∙ё),$$ $$F(x\\vert \\sb {\\tau=\\tau\\sb 1},\\dots,x\\vert \\sb {\\tau=\\tau\\sb r},\\varphi\\vert \\sb\r\n{\\tau=\\tau \\sb 1},\\dots,\\varphi\\vert \\sb {\\tau=\\tau\\sb r},п╠Б∙ё,\\varepsilon)=0.$$ Here $x\\in{R}\\sp n,\\ \\varphi\\in{R}\\sp m,\\ \\tau\\in\r\n[0,L]\\subset{R}, п╠Б∙ё\\in{R}\\sp s$ is the parameter, $\\varepsilon\\in(0,\\varepsilon\\sb 0], F\\colon {R}\\sp n\\times{R}\\sp m\\times\r\n{R}\\sp s\\times(0,\\varepsilon\\sb 0]\\to{R}\\sp {(n+m+s)},\\ 0\\le\\tau\\sb 1\\le\\dots\\le \\tau\\sb r\\le L, r\\ge2$. The system is averaged with\r\nrespect to the fast variable $\\varphi $. The authors prove the solvability of the problem and obtain the estimate $$\\Vert\r\nx(\\tau,\\varepsilon)-y(\\tau,\\varepsilon)\\Vert +\\Vert \\varphi(\\tau,\\varepsilon)- \\psi(\\tau,\\varepsilon)\\Vert +\\Vert п╠Б∙ё(\\varepsilon\r\n)-п╠Б∙ё\\sb 0\\Vert \\le\\sigma \\varepsilon\\sp \\alpha$$ for all $(\\tau,\\varepsilon)\\in[0,L]\\times(0,\\epsilon\\sb 0].$ Here $y,\\psi$ are the\r\nsolution of the averaged system, $\\sigma\\in{R},\\ \\alpha\\inR$.',NULL,'Multipoint problems for oscillatory systems with slowly\r\nvarying frequencies','Multipoint problems for oscillatory systems with slowly\r\nvarying frequencies','Multipoint problems for oscillatory systems with slowly\r\nvarying frequencies',NULL,NULL),(9,'2000-09-03','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,554,561,'0000-00-00','0000-00-00','','',NULL,'On two-dimensional Lotka-Volterra system with impulsive effect','On two-dimensional Lotka-Volterra system with impulsive effect','On two-dimensional Lotka-Volterra system with impulsive effect',NULL,NULL),(10,'2000-05-16','Tkachenko V.I.','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,2,15,'0000-00-00','0000-00-00','','',NULL,'Existence theory for single and multiple periodic and almost \r\nperiodic solutions of nonlinear integral equations','Existence theory for single and multiple periodic and almost \r\nperiodic solutions of nonlinear integral equations','Existence theory for single and multiple periodic and almost \r\nperiodic solutions of nonlinear integral equations','en','0000-00-00'),(11,'1999-03-10','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,71,90,'0000-00-00','0000-00-00','','',NULL,'Periodic solutions of problems with a parameter','Periodic solutions of problems with a parameter','Periodic solutions of problems with a parameter','en','0000-00-00'),(12,'2000-06-16','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,50,70,'0000-00-00','0000-00-00','','',NULL,'A regularization procedure for a boundary variational inequality of the second kind','A regularization procedure for a boundary variational inequality of the second kind','A regularization procedure for a boundary variational inequality of the second kind','en','0000-00-00'),(13,'2000-09-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,35,49,'0000-00-00','0000-00-00','','',NULL,'On new applications of the Arnold-Mozer theorem in the\r\nmany-body problem','On new applications of the Arnold-Mozer theorem in the\r\nmany-body problem','On new applications of the Arnold-Mozer theorem in the\r\nmany-body problem','en','0000-00-00'),(178,'2004-07-19','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,395,413,'0000-00-00','0000-00-00','',' A three-point boundary-value problem for a system of nonlinear differential\r\n equations is transformed to certain family of two-point problems, whose solutions are investigated by using numerical-analytic techniques.',NULL,'On parametrization of three-point nonlinear boundary-value problems','я├Б∙÷я├Б√⌠я├Б√░ я├Б√▒я├Б■┌я├Б√⌠я├Б■┌я├Б√┬я├Б■≤я├Б√═я├Б√⌠я├Б■Єя├б═я├Б■┌я├Б■░п╠я√я├Б■─ я├Б√═я├Б√⌠я├Б┴єя├Б√░я├Б■╛я├Б√═я├Б√░я├бЇя├Б√─я├Б√░я├Б┴┬я├Б■Єя├Б■╛ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б√─я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б■Єя├Б■╛ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇ','я├Б∙· я├Б√▒я├Б■┌я├Б√⌠я├Б■┌я├Б√┬я├Б■≤я├Б√═я├Б√⌠я├Б■Єя├б═я├Б■┌я├Б■░я├Б■Єя├Б■Є я├Б√═я├Б√⌠я├Б■≤я├Б■╛я├Б√═я├Б√░я├бЇя├Б■≤я├бЇя├Б√▄я├Б┴╔я├Б■╛ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б√─я├Б√⌠я├Б■┌я├Б■≤я├Б┴┬я├Б┴╔я├Б■╛ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇ','ru','0000-00-00'),(15,'1997-05-06','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',1,1,0,139,144,'0000-00-00','0000-00-00','','',NULL,'Integral manifolds and decomposition of nonlinear singularly perturbed\r\nsystems with delay.','Integral manifolds and decomposition of nonlinear singularly perturbed\r\nsystems with delay.','Integral manifolds and decomposition of nonlinear singularly perturbed\r\nsystems with delay.',NULL,NULL),(16,'1997-05-06','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',1,1,0,117,133,'0000-00-00','0000-00-00','','',NULL,'The domain of dependence inequality and asymptotic stability for a\r\nviscoelastic solid.','The domain of dependence inequality and asymptotic stability for a\r\nviscoelastic solid.','The domain of dependence inequality and asymptotic stability for a\r\nviscoelastic solid.',NULL,NULL),(17,'1997-05-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',1,1,0,107,116,'0000-00-00','0000-00-00','','',NULL,'On multi-frequency systems with impulses','On multi-frequency systems with impulses','On multi-frequency systems with impulses',NULL,NULL),(18,'1997-05-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',1,1,0,103,106,'0000-00-00','0000-00-00','','',NULL,'Counterexamples to the Lyubich conjecture on a smooth mapping.','Counterexamples to the Lyubich conjecture on a smooth mapping.','Counterexamples to the Lyubich conjecture on a smooth mapping.','en','0000-00-00'),(19,'1997-05-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',1,1,0,20,28,'0000-00-00','0000-00-00','','',NULL,'Asymptotic methods for investigating some nonlinear equations describing wave processes.','Asymptotic methods for investigating some nonlinear equations describing wave processes.','Asymptotic methods for investigating some nonlinear equations describing wave processes.',NULL,NULL),(20,'1997-05-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',1,1,0,66,73,'0000-00-00','0000-00-00','','',NULL,'Asymptotic methods in the theory of differential equations with a multivalued right-hand side','Asymptotic methods in the theory of differential equations with a multivalued right-hand side','Asymptotic methods in the theory of differential equations with a multivalued right-hand side',NULL,NULL),(21,'1997-05-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',1,1,0,34,43,'0000-00-00','0000-00-00','','',NULL,'The phase plane method in the problem of the shapes of a loaded thin rod.','The phase plane method in the problem of the shapes of a loaded thin rod.','The phase plane method in the problem of the shapes of a loaded thin rod.',NULL,NULL),(22,'1999-05-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,4,0,540,558,'0000-00-00','0000-00-00','','',NULL,'On invariant sets of differential equations with impulses.','On invariant sets of differential equations with impulses.','On invariant sets of differential equations with impulses.',NULL,NULL),(23,'1999-05-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,4,0,523,539,'0000-00-00','0000-00-00','','',NULL,'Necessary and sufficient conditions for the existence and uniqueness of bounded solutions of nonlinear differential equations.','Necessary and sufficient conditions for the existence and uniqueness of bounded solutions of nonlinear differential equations.','Necessary and sufficient conditions for the existence and uniqueness of bounded solutions of nonlinear differential equations.',NULL,NULL),(24,'2000-01-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,91,105,'0000-00-00','0000-00-00','','',NULL,'Asymptotic behavior of eigenvalues and eigenfunctions of the Steklov \r\nproblem in a thick periodic junction','Asymptotic behavior of eigenvalues and eigenfunctions of the Steklov \r\nproblem in a thick periodic junction','Asymptotic behavior of eigenvalues and eigenfunctions of the Steklov \r\nproblem in a thick periodic junction',NULL,NULL),(25,'2000-05-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,1,0,28,34,'0000-00-00','0000-00-00','','',NULL,'Oscillations of bounded volumes \r\nwith slowly changed parameters','Oscillations of bounded volumes \r\nwith slowly changed parameters','Oscillations of bounded volumes \r\nwith slowly changed parameters',NULL,NULL),(27,'2000-03-10','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,315,322,'0000-00-00','0000-00-00','','We study the structure of non-uneque Green\'s functions for systems\r\nof linear differential equations and give necessary conditions for\r\ntheir existence.',NULL,'Green\'s functions for weakly regular systems of linear differentil equations','я├я√я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√п╠я≈ я├я≈я├Б√⌠п╠я√я├Б√▄я├Б■┌ я├Б▄═я├Б√└я├Б■┌я├Б■▄я├Б√─я├Б√░я├Б√⌠я├Б■≤я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є','я├я√я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б■Є я├я≈я├Б√⌠я├Б■Єя├Б√▄я├Б■┌ я├Б▄═я├Б√└я├Б■┌я├Б■▄я├Б√░я├Б√⌠я├Б■≤я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪','ua','0000-00-00'),(28,'1999-09-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,291,296,'0000-00-00','0000-00-00','','',NULL,'Weakly nonlinear boundary-value problems with an \r\n\"interface conditions\" type impulsive effect','Weakly nonlinear boundary-value problems with an \r\n\"interface conditions\" type impulsive effect','Weakly nonlinear boundary-value problems with an \r\n\"interface conditions\" type impulsive effect',NULL,NULL),(29,'1999-09-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,308,314,'0000-00-00','0000-00-00','','',NULL,'About one approach to determining periodic solutions\r\nof nonlinear second order differential equation','About one approach to determining periodic solutions\r\nof nonlinear second order differential equation','About one approach to determining periodic solutions\r\nof nonlinear second order differential equation',NULL,NULL),(30,'1999-05-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,323,333,'0000-00-00','0000-00-00','','',NULL,'On global stability of a nonautonomous quasilinear system\r\nin a certian critical case.','On global stability of a nonautonomous quasilinear system\r\nin a certian critical case.','On global stability of a nonautonomous quasilinear system\r\nin a certian critical case.',NULL,NULL),(31,'1999-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,334,357,'0000-00-00','0000-00-00','','',NULL,'Asymptotic integration of certain classes of\r\nsystem of linear diffential equations.','Asymptotic integration of certain classes of\r\nsystem of linear diffential equations.','Asymptotic integration of certain classes of\r\nsystem of linear diffential equations.',NULL,NULL),(32,'1999-12-05','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,358,364,'0000-00-00','0000-00-00','','',NULL,'Two theorems on existence of solutions of a quasilinear singular\r\ndifferential-operator equation.','Two theorems on existence of solutions of a quasilinear singular\r\ndifferential-operator equation.','Two theorems on existence of solutions of a quasilinear singular\r\ndifferential-operator equation.',NULL,NULL),(33,'1999-09-09','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,365,374,'0000-00-00','0000-00-00','','',NULL,'Projection-iteration methods for integral equations with a weak\r\nnonlinearity and additional conditions.','Projection-iteration methods for integral equations with a weak\r\nnonlinearity and additional conditions.','Projection-iteration methods for integral equations with a weak\r\nnonlinearity and additional conditions.',NULL,NULL),(34,'1999-03-04','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,375,382,'0000-00-00','0000-00-00','','',NULL,'Stefan type conjugation problem','Stefan type conjugation problem','Stefan type conjugation problem',NULL,NULL),(35,'1999-09-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,383,389,'0000-00-00','0000-00-00','','',NULL,'Lyapunov functions with alternating signs and the\r\nGreen-Samoilenko function for linear extensions \r\nof dynamical systems.','Lyapunov functions with alternating signs and the\r\nGreen-Samoilenko function for linear extensions \r\nof dynamical systems.','Lyapunov functions with alternating signs and the\r\nGreen-Samoilenko function for linear extensions \r\nof dynamical systems.',NULL,NULL),(36,'1999-09-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,390,392,'0000-00-00','0000-00-00','','',NULL,'On existence of solutions of the Cauchy problem\r\nfor a certain class of linear partial differential-functional\r\nequations','On existence of solutions of the Cauchy problem\r\nfor a certain class of linear partial differential-functional\r\nequations','On existence of solutions of the Cauchy problem\r\nfor a certain class of linear partial differential-functional\r\nequations',NULL,NULL),(37,'1999-04-22','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,393,398,'0000-00-00','0000-00-00','','',NULL,'Quasidifferentifl equations with delay','Quasidifferentifl equations with delay','Quasidifferentifl equations with delay',NULL,NULL),(38,'1999-06-16','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,401,412,'0000-00-00','0000-00-00','','',NULL,'Reduction of fully nonlinear parabolic \r\nproblems to operator equations','Reduction of fully nonlinear parabolic \r\nproblems to operator equations','Reduction of fully nonlinear parabolic \r\nproblems to operator equations',NULL,NULL),(39,'1999-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,415,430,'0000-00-00','0000-00-00','','',NULL,'On periodic solutions of difference equations\r\nin infinite-dimensional spaces.','On periodic solutions of difference equations\r\nin infinite-dimensional spaces.','On periodic solutions of difference equations\r\nin infinite-dimensional spaces.',NULL,NULL),(40,'2000-01-01','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,3,0,431,431,'0000-00-00','0000-00-00','','',NULL,'The 10th scientific session of the mathematical \r\ncommission of the T. G. Shevchenko scientific society','The 10th scientific session of the mathematical \r\ncommission of the T. G. Shevchenko scientific society','The 10th scientific session of the mathematical \r\ncommission of the T. G. Shevchenko scientific society',NULL,NULL),(126,'2002-05-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',5,3,0,387,415,'0000-00-00','0000-00-00','','',NULL,'Two functional boundary-value problems with singularities in phase variables','я├я■я├Б┴┬п╠я√ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄п╠я√ я├Б√─я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬п╠я√ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇп╠я√ я├б═п╠я√ я├Б▄═я├Б■Єя├Б√▄я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б√▓я├Б√┬я├Б■Є я├б═я├Б■┌ я├Б■°я├Б■┌я├б═я├Б√░я├Б┴┬я├Б■Єя├Б√┬я├Б■Є я├б═я├Б√┬п╠я√я├Б√▄я├Б√▄я├Б■Єя├Б√┬я├Б■Є','я├я■я├Б┴┬я├Б■≤ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■≤ я├Б√─я├Б√⌠я├Б■┌я├Б■≤я├Б┴┬я├Б┴╔я├Б■≤ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■Є я├Б▄═ я├Б▄═я├Б■Єя├Б√▄я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б√▓я├Б√┬я├Б■Є я├Б√▒я├Б√░ я├Б■°я├Б■┌я├б═я├Б√░я├Б┴┬я├Б┴╔я├Б√┬ я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б√┬я├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б√┬','en','0000-00-00'),(42,'1999-10-10','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,147,153,'0000-00-00','0000-00-00','','',NULL,'The main achievements of academician N. N. Bogolyubov in the area of nonlinear mechanics (Kiev period of N. N. Bobolyubov\'s work)','я├Б∙·я├Б▄═я├Б√▄я├Б√░я├Б┴┬я├Б√▄п╠я√ я├Б■■я├Б√░я├Б▄═я├Б√▓я├Б■єя├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б■┌я├Б√─я├Б■┌я├Б■■я├Б■≤я├Б√┬я├Б■Єя├Б√─я├Б■┌ я├р▒. я├р▒. я├Б∙▓я├Б√░я├Б■єя├Б√░я├Б√└я├Б■─я├Б■▄я├Б√░я├Б┴┬я├Б■┌ я├Б┴┬ я├Б√░я├Б■▄я├Б√└я├Б■┌я├Б▄═я├Б√═п╠я√ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б√░п╠я≈ я├Б√┬я├Б■≤я├Б■╛я├Б■┌я├Б√▄п╠я√я├Б√─я├Б■Є (я├Б√─я├Б■Єп╠я≈я├Б┴┬я├Б▄═я├Б┴єя├Б√─я├Б■Єя├Б■╪ я├Б√▒я├Б■≤я├Б√⌠п╠я√я├Б√░я├Б■■ я├Б■■п╠я√я├Б√▓я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б▄═я├Б√═п╠я√ я├р▒. я├р▒. я├Б∙▓я├Б√░я├Б■єя├Б√░я├Б√└я├Б■─я├Б■▄я├Б√░я├Б┴┬я├Б■┌)','я├Б∙·я├Б▄═я├Б√▄я├Б√░я├Б┴┬я├Б√▄я├Б┴╔я├Б■≤ я├Б■■я├Б√░я├Б▄═я├Б√═я├Б■Єя├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б■┌я├Б√─я├Б■┌я├Б■■я├Б■≤я├Б√┬я├Б■Єя├Б√─я├Б■┌ я├Б∙². я├Б∙². я├Б∙▓я├Б√░я├Б■єя├Б√░я├Б√└я├Б■─я├Б■▄я├Б√░я├Б┴┬я├Б■┌ я├Б┴┬ я├Б√░я├Б■▄я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б■Є я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░я├Б■╪ я├Б√┬я├Б■≤я├Б■╛я├Б■┌я├Б√▄я├Б■Єя├Б√─я├Б■Є (я├Б√─я├Б■Єя├Б■≤я├Б┴┬я├Б▄═я├Б√─я├Б■Єя├Б■╪ я├Б√▒я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■ я├Б■■я├Б■≤я├Б√▓я├Б√═я├Б■≤я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б∙². я├Б∙². я├Б∙▓я├Б√░я├Б■єя├Б√░я├Б√└я├Б■─я├Б■▄я├Б√░я├Б┴┬я├Б■┌)','ru','0000-00-00'),(43,'1999-11-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,154,159,'0000-00-00','0000-00-00','','',NULL,'On the radially symmetric solution of the Dirichlet\r\noroblem for a class of nonlinear odes','On the radially symmetric solution of the Dirichlet\r\noroblem for a class of nonlinear odes','On the radially symmetric solution of the Dirichlet\r\noroblem for a class of nonlinear odes',NULL,NULL),(44,'1999-12-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,160,165,'0000-00-00','0000-00-00','','',NULL,'The problem of reducing functional integral inequalities for\r\nfunctions of several variables to one-dimensional inequalities','The problem of reducing functional integral inequalities for\r\nfunctions of several variables to one-dimensional inequalities','The problem of reducing functional integral inequalities for\r\nfunctions of several variables to one-dimensional inequalities',NULL,NULL),(45,'1999-11-26','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,166,177,'0000-00-00','0000-00-00','','',NULL,'N. N. Bogolyubov and cosmic dynamics','N. N. Bogolyubov and cosmic dynamics','N. N. Bogolyubov and cosmic dynamics',NULL,NULL),(46,'1999-10-22','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,178,187,'0000-00-00','0000-00-00','','',NULL,'Investigation of periodic solutions of Cauchy problem\r\nfor integro-differential equations with linear deviation \r\nof arguments','Investigation of periodic solutions of Cauchy problem\r\nfor integro-differential equations with linear deviation \r\nof arguments','Investigation of periodic solutions of Cauchy problem\r\nfor integro-differential equations with linear deviation \r\nof arguments',NULL,NULL),(47,'1999-12-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,188,205,'0000-00-00','0000-00-00','','',NULL,'A boundary-value problem with impulse effects for singularly\r\nperturbed systems in the noncritical case.','A boundary-value problem with impulse effects for singularly\r\nperturbed systems in the noncritical case.','A boundary-value problem with impulse effects for singularly\r\nperturbed systems in the noncritical case.',NULL,NULL),(48,'1999-12-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,206,217,'0000-00-00','0000-00-00','','',NULL,'Symplectic invariant reductions of completely\r\nintegrable dynamical systems in the noncritical case.','Symplectic invariant reductions of completely\r\nintegrable dynamical systems in the noncritical case.','Symplectic invariant reductions of completely\r\nintegrable dynamical systems in the noncritical case.',NULL,NULL),(49,'1999-10-10','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,218,225,'0000-00-00','0000-00-00','','',NULL,'A study of systems of differential equations with parameters\r\nin impulse conditions and bounds','A study of systems of differential equations with parameters\r\nin impulse conditions and bounds','A study of systems of differential equations with parameters\r\nin impulse conditions and bounds','en','0000-00-00'),(50,'1999-08-28','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,226,245,'0000-00-00','0000-00-00','','',NULL,'The algebraic-analytic structure of integrability by quadratures\r\nof Abel-Riccati equations','The algebraic-analytic structure of integrability by quadratures\r\nof Abel-Riccati equations','The algebraic-analytic structure of integrability by quadratures\r\nof Abel-Riccati equations','en','0000-00-00'),(51,'2000-02-01','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,246,255,'0000-00-00','0000-00-00','','',NULL,'A geometrical generalization of the Poincare method for \r\ninvestigation of Lagrangian manifolds of slowly perturbed\r\nHamiltonian systems in a neihborhood of a hyperbolic singular point','A geometrical generalization of the Poincare method for \r\ninvestigation of Lagrangian manifolds of slowly perturbed\r\nHamiltonian systems in a neihborhood of a hyperbolic singular point','A geometrical generalization of the Poincare method for \r\ninvestigation of Lagrangian manifolds of slowly perturbed\r\nHamiltonian systems in a neihborhood of a hyperbolic singular point',NULL,NULL),(52,'1999-12-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,256,265,'0000-00-00','0000-00-00','','',NULL,'Periodic solutions of Lienard equation with impelsive\r\neffects.','Periodic solutions of Lienard equation with impelsive\r\neffects.','Periodic solutions of Lienard equation with impelsive\r\neffects.',NULL,NULL),(53,'2000-01-17','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,266,270,'0000-00-00','0000-00-00','','',NULL,'A study of stability of invariant sets for\r\nstochastic systems in terms of local coordinates.','A study of stability of invariant sets for\r\nstochastic systems in terms of local coordinates.','A study of stability of invariant sets for\r\nstochastic systems in terms of local coordinates.',NULL,NULL),(54,'1999-11-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,270,277,'0000-00-00','0000-00-00','','',NULL,'On the nonexistence of invariant submanifolds\r\nfor differential systems with impulses.','On the nonexistence of invariant submanifolds\r\nfor differential systems with impulses.','On the nonexistence of invariant submanifolds\r\nfor differential systems with impulses.',NULL,NULL),(55,'1999-09-27','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,278,284,'0000-00-00','0000-00-00','','',NULL,'Application of asymptotic methods for an investigation for the\r\nparticle dynamics in acceleration.','Application of asymptotic methods for an investigation for the\r\nparticle dynamics in acceleration.','Application of asymptotic methods for an investigation for the\r\nparticle dynamics in acceleration.',NULL,NULL),(56,'1999-09-27','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,2,0,285,289,'0000-00-00','0000-00-00','','',NULL,'On asymptotic expansion of solutions of systems\r\nof differential equations in the case where the\r\ncharacteristic equation has multiple roots.','On asymptotic expansion of solutions of systems\r\nof differential equations in the case where the\r\ncharacteristic equation has multiple roots.','On asymptotic expansion of solutions of systems\r\nof differential equations in the case where the\r\ncharacteristic equation has multiple roots.',NULL,NULL),(57,'2000-05-05','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,435,441,'0000-00-00','0000-00-00','','',NULL,'On dichotomy of linear system of difference equations','On dichotomy of linear system of difference equations','On dichotomy of linear system of difference equations',NULL,NULL),(58,'1999-05-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,442,448,'0000-00-00','0000-00-00','','',NULL,'Optimal estimates in problem of practical stability with partially fixed initial conditions and their applications in modeling and optimization of charged particle dynamics','Optimal estimates in problem of practical stability with partially fixed initial conditions and their applications in modeling and optimization of charged particle dynamics','Optimal estimates in problem of practical stability with partially fixed initial conditions and their applications in modeling and optimization of charged particle dynamics',NULL,NULL),(59,'1999-05-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,449,457,'0000-00-00','0000-00-00','','',NULL,'Critical case of global stability of a nonautonomous essentially nonlinear system','Critical case of global stability of a nonautonomous essentially nonlinear system','Critical case of global stability of a nonautonomous essentially nonlinear system',NULL,NULL),(60,'1999-12-16','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,458,468,'0000-00-00','0000-00-00','','',NULL,'An application of the method of perturbations for determining hydrodynamic characteristics of a fluid in a moving cavity that has the form of a parallelepiped with baffle plates','An application of the method of perturbations for determining hydrodynamic characteristics of a fluid in a moving cavity that has the form of a parallelepiped with baffle plates','An application of the method of perturbations for determining hydrodynamic characteristics of a fluid in a moving cavity that has the form of a parallelepiped with baffle plates',NULL,NULL),(61,'1999-10-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,469,473,'0000-00-00','0000-00-00','','',NULL,'On completing the pursuit for a nonautonomous game for two persons','On completing the pursuit for a nonautonomous game for two persons','On completing the pursuit for a nonautonomous game for two persons',NULL,NULL),(62,'2000-03-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,489,496,'0000-00-00','0000-00-00','','',NULL,'Asymptotic properties of solutions of systems of linear differential-functional equations','Asymptotic properties of solutions of systems of linear differential-functional equations','Asymptotic properties of solutions of systems of linear differential-functional equations',NULL,NULL),(63,'2000-01-24','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,497,504,'0000-00-00','0000-00-00','','',NULL,'About the fundamental matrix of a linear system with quickly oscillating corfficients','About the fundamental matrix of a linear system with quickly oscillating corfficients','About the fundamental matrix of a linear system with quickly oscillating corfficients',NULL,NULL),(64,'1999-08-06','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,505,510,'0000-00-00','0000-00-00','','',NULL,'Averaging of equations of a controlled motion with a multivalued control criterion','Averaging of equations of a controlled motion with a multivalued control criterion','Averaging of equations of a controlled motion with a multivalued control criterion',NULL,NULL),(65,'2001-04-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,511,514,'0000-00-00','0000-00-00','','',NULL,'Conditions of consistency of a problem with constraints for singular integral equations','Conditions of consistency of a problem with constraints for singular integral equations','Conditions of consistency of a problem with constraints for singular integral equations',NULL,NULL),(66,'1999-01-06','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,515,525,'0000-00-00','0000-00-00','','',NULL,'A mode decomposition of electromagnetic field in a multiply connected region','A mode decomposition of electromagnetic field in a multiply connected region','A mode decomposition of electromagnetic field in a multiply connected region',NULL,NULL),(67,'2000-05-09','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,526,534,'0000-00-00','0000-00-00','','',NULL,'Periodic solutions for autonomous differential with delay','Periodic solutions for autonomous differential with delay','Periodic solutions for autonomous differential with delay',NULL,NULL),(68,'1999-01-24','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,562,570,'0000-00-00','0000-00-00','','',NULL,'On integral manifolds of singularly perturbed differential-functional equations','On integral manifolds of singularly perturbed differential-functional equations','On integral manifolds of singularly perturbed differential-functional equations',NULL,NULL),(69,'2000-06-27','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,571,577,'0000-00-00','0000-00-00','','',NULL,'Linear boundary-value problems for impulsive second order systems','Linear boundary-value problems for impulsive second order systems','Linear boundary-value problems for impulsive second order systems',NULL,NULL),(70,'2000-06-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,474,488,'0000-00-00','0000-00-00','','',NULL,'About a new approach in studying periodic boundary-value problems for differential equations','About a new approach in studying periodic boundary-value problems for differential equations','About a new approach in studying periodic boundary-value problems for differential equations',NULL,NULL),(71,'2000-06-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,4,0,535,553,'0000-00-00','0000-00-00','','',NULL,'Introduction of coordinates in a neighborhood of a toroidal manifold','Introduction of coordinates in a neighborhood of a toroidal manifold','Introduction of coordinates in a neighborhood of a toroidal manifold',NULL,NULL),(72,'1999-04-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,3,6,'0000-00-00','0000-00-00','','',NULL,'Investigation of stability of invariant sets for systems of difference equations by using Lyapunov\'s functions','я├я■я├Б√░я├Б▄═я├Б√└п╠я√я├Б■■я├Б┬ я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─я├Б√░я├Б▄═я├Б√═п╠я√ п╠я√я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═я├Б√▄я├Б■Єя├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■Єя├Б√▄ я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═я├Б■┌ я├Б■■я├Б√░я├Б√▒я├Б√░я├Б√┬я├Б√░я├Б■єя├Б√░я├Б■─ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б■╪ я├Б∙⌡я├Б√▓я├Б√▒я├Б─╒я├Б√▄я├Б√░я├Б┴┬я├Б■┌','я├Б∙≤я├Б▄═я├Б▄═я├Б√└я├Б■≤я├Б■■я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■≤ я├Б─╒я├Б▄═я├Б√═я├Б√░я├Б■╪я├бЇя├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б■Єя├Б√▄я├Б┴┬я├Б■┌я├Б√⌠я├Б■Єя├Б■┌я├Б√▄я├Б√═я├Б√▄я├Б┴╔я├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■≤я├Б▄═я├Б√═я├Б┴┬ я├Б√⌠я├Б■┌я├б═я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├Б√▒я├Б√░я├Б√┬я├Б√░я├б╡я├Б┴єя├Б■─ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б■╪ я├Б∙⌡я├Б√▓я├Б√▒я├Б─╒я├Б√▄я├Б√░я├Б┴┬я├Б■┌','ru','0000-00-00'),(73,'2000-01-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,7,12,'0000-00-00','0000-00-00','','',NULL,'A Wiener process on a plane with membranes thet are situated \r\non two straight lines as oblique product of two random processes:\r\na module and a phase.','A Wiener process on a plane with membranes thet are situated \r\non two straight lines as oblique product of two random processes:\r\na module and a phase.','A Wiener process on a plane with membranes thet are situated \r\non two straight lines as oblique product of two random processes:\r\na module and a phase.',NULL,NULL),(74,'1998-11-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,13,30,'0000-00-00','0000-00-00','','',NULL,'Weakly-nonlinear boundary value problems for impulsive\r\nsystems with small concentrated delays of the argument','Weakly-nonlinear boundary value problems for impulsive\r\nsystems with small concentrated delays of the argument','Weakly-nonlinear boundary value problems for impulsive\r\nsystems with small concentrated delays of the argument',NULL,NULL),(75,'1999-11-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,31,35,'0000-00-00','0000-00-00','','',NULL,'A classification of linear operators with minimal polinomial\r\n<p align=center><i>f(t)=(t-a)(t-b), a \\not = b,</i></p> acting in a filtered vector space.','A classification of linear operators with minimal polinomial\r\nf(t)=(t-a)(t-b), a not = b, acting in a filtered vector space.','A classification of linear operators with minimal polinomial\r\nf(t)=(t-a)(t-b), a not = b, acting in a filtered vector space.','en','0000-00-00'),(76,'1998-09-05','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,36,43,'0000-00-00','0000-00-00','','',NULL,'Diagonal perturbation of regular extentions on dynamical systems\r\non a torus.','Diagonal perturbation of regular extentions on dynamical systems\r\non a torus.','Diagonal perturbation of regular extentions on dynamical systems\r\non a torus.',NULL,NULL),(77,'1999-09-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,44,48,'0000-00-00','0000-00-00','','',NULL,'On the spectrum of a boundary problem for the biharmonic equation in the half-space','я├Б∙÷я├Б√⌠я├Б√░ я├Б▄═я├Б√▒я├Б■≤я├Б√─я├Б√═я├Б√⌠ я├Б√─я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б√░п╠я≈ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇп╠я√ я├Б■■я├Б√└я├Б√▓ я├Б■▄п╠я√я├Б■єя├Б■┌я├Б√⌠я├Б√┬я├Б√░я├Б√▄п╠я√я├бЇя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б√▄я├Б√▓ я├Б─╒ я├Б√▒п╠я√я├Б┴┬я├Б√▒я├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б√░я├Б√⌠п╠я√','я├Б∙· я├Б▄═я├Б√▒я├Б■≤я├Б√─я├Б√═я├Б√⌠я├Б■≤ я├Б√─я├Б√⌠я├Б■┌я├Б■≤я├Б┴┬я├Б√░я├Б■╪ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■Є я├Б■■я├Б√└я├Б√▓ я├Б■▄я├Б■Єя├Б■єя├Б■┌я├Б√⌠я├Б√┬я├Б√░я├Б√▄я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б√░я├Б■єя├Б√░ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б┴┬ я├Б√▒я├Б√░я├Б√└я├Б─╒я├Б√▒я├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б√⌠я├Б■┌я├Б√▄я├Б▄═я├Б√═я├Б┴┬я├Б■≤','ua','0000-00-00'),(124,'2001-06-15','я├Б∙÷я├Б√⌠я├Б√░я├Б■▄я├Б■┌','2000-07-01','2001-07-02','2004-11-03','2004-12-04','','2000-01-01','2000-01-02','published',5,1,0,32,40,'2000-01-03','2000-01-02','','We consider an approach to study a problem for weakly nonlinear\r\nequations with restrictions. The application of the iteration method\r\nis justified.\r\n',NULL,'Iterative method for construction of solutions of weakly nonlinear equations with restrictions','п╠п├я├Б√═я├Б■≤я├Б√⌠я├Б■┌я├Б■░п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╪ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■ я├Б√▒я├Б√░я├Б■▄я├Б─╒я├Б■■я├Б√░я├Б┴┬я├Б■Є я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├Б√┬я├Б■┌я├Б√└я├Б√░я├Б■─ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄п╠я√я├Б▄═я├Б√═я├Б■─ я├Б√═я├Б■┌ я├Б√░я├Б■▄я├Б√┬я├Б■≤я├Б┬ я├Б■≤я├Б√▄я├Б√▄я├Б√▓я├Б√┬я├Б■Є','я├Б∙≤я├Б√═я├Б■≤я├Б√⌠я├Б■┌я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б√▄я├Б┴╔я├Б■╪ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■ я├Б√▒я├Б√░я├Б▄═я├Б√═я├Б√⌠я├Б√░я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├Б√┬я├Б■┌я├Б√└я├Б√░я├Б■╪ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б┴єя├Б■─ я├Б■Є я├Б√░я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б■Єя├бЇя├Б■≤я├Б√▄я├Б■Єя├Б√▓я├Б√┬я├Б■Є','ua','0000-00-00'),(93,'1998-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','rejected',2,1,0,11,15,'0000-00-00','0000-00-00','','',NULL,'','','','en','0000-00-00'),(79,'1999-04-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,49,52,'0000-00-00','0000-00-00','','',NULL,'On the existence of solutions of certain boundary value problems\r\nfor ordinary differential aquations with nonlineary involved\r\nleading derivative.','On the existence of solutions of certain boundary value problems\r\nfor ordinary differential aquations with nonlineary involved\r\nleading derivative.','On the existence of solutions of certain boundary value problems\r\nfor ordinary differential aquations with nonlineary involved\r\nleading derivative.',NULL,NULL),(80,'1999-09-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,53,56,'0000-00-00','0000-00-00','','',NULL,'Isomorphic Hamiltonian system which are not isomorphic as\r\nquantum systems','я├Б∙≤я├б═я├Б√░я├Б√┬я├Б√░я├Б√⌠я├Б■°я├Б√▄п╠я√ я├Б■єя├Б■┌я├Б√┬п╠я√я├Б√└я├Б┴єя├Б√═я├Б√░я├Б√▄я├Б√░я├Б┴┬п╠я√ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■Є, я├Б√▓я├Б√─п╠я√ я├Б√▄я├Б■≤п╠я√я├б═я├Б√░я├Б√┬я├Б√░я├Б√⌠я├Б■°я├Б√▄п╠я√ я├Б√▓я├Б√─ я├Б√─я├Б┴┬я├Б■┌я├Б√▄я├Б√═я├Б√░я├Б┴┬п╠я√ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■Є','я├Б∙≤я├б═я├Б√░я├Б√┬я├Б√░я├Б√⌠я├Б■°я├Б√▄я├Б┴╔я├Б■≤ я├Б■єя├Б■┌я├Б√┬я├Б■Єя├Б√└я├Б┴єя├Б√═я├Б√░я├Б√▄я├Б√░я├Б┴┬я├Б┴╔ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б┴╔, я├Б√─я├Б√░я├Б√═я├Б√░я├Б√⌠я├Б┴╔я├Б■≤ я├Б√▄я├Б■≤я├Б■Єя├б═я├Б√░я├Б√┬я├Б√░я├Б√⌠я├Б■°я├Б√▄я├Б┴╔ я├Б√─я├Б■┌я├Б√─ я├Б√─я├Б┴┬я├Б■┌я├Б√▄я├Б√═я├Б√░я├Б┴┬я├Б┴╔я├Б■≤ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б┴╔','ua','0000-00-00'),(81,'1999-09-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,57,62,'0000-00-00','0000-00-00','','',NULL,'A modified version of the algorithm for computing Vassiliev\'s invariants of knots','я├р▒я├Б√░я├Б■■я├Б■Єя├Б■°п╠я√я├Б√─я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■╪ я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═ я├Б■┌я├Б√└я├Б■єя├Б√░я├Б√⌠я├Б■Єя├Б√═я├Б√┬я├Б■┌ я├Б√░я├Б■▄я├бЇя├Б■Єя├Б▄═я├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б√▓ п╠я√я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠я├Б■Єя├Б■┌я├Б√▄я├Б√═п╠я√я├Б┴┬ я├п┤я├Б■┌я├Б▄═я├Б■Єя├Б√└я├Б┴єп╠я■я├Б┴┬я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б┴┬я├Б─╒я├б═я├Б√└п╠я√я├Б┴┬','я├р▒я├Б√░я├Б■■я├Б■Єя├Б■°я├Б■Єя├Б■░я├Б■Єя├Б√⌠я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б┴╔я├Б■╪ я├Б┴┬я├Б■┌я├Б√⌠я├Б■Єя├Б■┌я├Б√▄я├Б√═ я├Б■┌я├Б√└я├Б■єя├Б√░я├Б√⌠я├Б■Єя├Б√═я├Б√┬я├Б■┌ я├Б┴┬я├Б┴╔я├бЇя├Б■Єя├Б▄═я├Б√└я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б■Єя├Б√▄я├Б┴┬я├Б■┌я├Б√⌠я├Б■Єя├Б■┌я├Б√▄я├Б√═я├Б√░я├Б┴┬ я├п┤я├Б■┌я├Б▄═я├Б■Єя├Б√└я├Б┴єя├Б■≤я├Б┴┬я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б─╒я├б═я├Б√└я├Б√░я├Б┴┬','en','0000-00-00'),(82,'1999-04-27','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,63,73,'0000-00-00','0000-00-00','','',NULL,'Averaging of the integral-differentional inclusion\r\nwith the multivalued solutions','я├Б∙ёя├Б▄═я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ п╠я√я├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б┴┬я├Б√─я├Б√└я├Б■─я├бЇя├Б■≤я├Б√▄я├Б┴є я├б═ я├Б■▄я├Б■┌я├Б■єя├Б■┌я├Б√═я├Б√░я├б═я├Б√▄я├Б■┌я├бЇя├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б■┌я├Б√┬я├Б■Є','я├Б∙ёя├Б▄═я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■≤ я├Б■Єя├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б┴┬я├Б√─я├Б√└я├Б■─я├бЇя├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├б═я├Б√▄я├Б■┌я├бЇя├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б√▓я├Б√┬я├Б■Є','ru','0000-00-00'),(85,'1999-09-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,78,83,'0000-00-00','0000-00-00','','',NULL,'On invariant measure structure of a class of ergodic \r\ndiscrete dynamical systems.','On invariant measure structure of a class of ergodic \r\ndiscrete dynamical systems.','On invariant measure structure of a class of ergodic \r\ndiscrete dynamical systems.',NULL,NULL),(84,'0000-00-00','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,74,77,'0000-00-00','0000-00-00','','',NULL,'On the inf-type extremality solution to a Hammilton-Jacobi equation \r\non the spase S<sup><i><small>N</small></I></sup>.','On the inf-type extremality solution to a Hammilton-Jacobi equation \r\non the spase S<sup><i><small>N</small></I></sup>.','On the inf-type extremality solution to a Hammilton-Jacobi equation \r\non the spase S<sup><i><small>N</small></I></sup>.',NULL,NULL),(86,'1999-02-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,84,94,'0000-00-00','0000-00-00','','',NULL,'The Lie-algebraic structure of Lax type integrable\r\nnonlocal differential-difference equations','The Lie-algebraic structure of Lax type integrable\r\nnonlocal differential-difference equations','The Lie-algebraic structure of Lax type integrable\r\nnonlocal differential-difference equations',NULL,NULL),(87,'1999-09-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,95,102,'0000-00-00','0000-00-00','','',NULL,'Finite-dimensional reduction of generalized Burgers dynamical\r\nsystems and their integrability','Finite-dimensional reduction of generalized Burgers dynamical\r\nsystems and their integrability','Finite-dimensional reduction of generalized Burgers dynamical\r\nsystems and their integrability',NULL,NULL),(89,'1999-09-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,103,123,'0000-00-00','0000-00-00','','',NULL,'Algebraic-analytic aspects of integrability via the\r\nLiouville-Arnold theorem of Hamiltonian systems on cotangent spaces:\r\na symplectic theory approach','Algebraic-analytic aspects of integrability via the\r\nLiouville-Arnold theorem of Hamiltonian systems on cotangent spaces:\r\na symplectic theory approach','Algebraic-analytic aspects of integrability via the\r\nLiouville-Arnold theorem of Hamiltonian systems on cotangent spaces:\r\na symplectic theory approach',NULL,NULL),(90,'1999-09-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,124,128,'0000-00-00','0000-00-00','','',NULL,'Parametric method of inverse scattering transform for general\r\nKorteveg-de Vries equation in halfspace.','Parametric method of inverse scattering transform for general\r\nKorteveg-de Vries equation in halfspace.','Parametric method of inverse scattering transform for general\r\nKorteveg-de Vries equation in halfspace.',NULL,NULL),(91,'1999-08-25','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',3,1,0,129,145,'0000-00-00','0000-00-00','','',NULL,'Nonlinear dynamics of a rotor with a vibrating axis, \r\nand sensitive dependence on the initial conditnons of the\r\nforced vibration of a heavy rotor.','Nonlinear dynamics of a rotor with a vibrating axis, \r\nand sensitive dependence on the initial conditnons of the\r\nforced vibration of a heavy rotor.','Nonlinear dynamics of a rotor with a vibrating axis, \r\nand sensitive dependence on the initial conditnons of the\r\nforced vibration of a heavy rotor.',NULL,NULL),(94,'1998-10-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,16,18,'0000-00-00','0000-00-00','','',NULL,'Application of the \"Mathematica\" computer system to the determination of the coordinates of equilibrium positions in the Grebenikov-Elmabsut gravitation model of four bodies','я├Б∙÷я├Б√⌠я├Б■Єя├Б√┬я├Б■≤я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■≤ я├Б√─я├Б√░я├Б√┬я├Б√▒я├Б■─я├Б√═я├Б■≤я├Б√⌠я├Б√▄я├Б√░я├Б■╪ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б┴╔ \"Mathematica\" я├Б■■я├Б√└я├Б√▓ я├Б√░я├Б√▒я├Б√⌠я├Б■≤я├Б■■я├Б■≤я├Б√└я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б√─я├Б√░я├Б√░я├Б√⌠я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√═ я├Б√▒я├Б√░я├Б√└я├Б√░я├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б√░я├Б┴┬я├Б■≤я├Б▄═я├Б■Єя├Б√▓ я├Б┴┬ я├Б■єя├Б√⌠я├Б■┌я├Б┴┬я├Б■Єя├Б√═я├Б■┌я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б√▄я├Б√░я├Б■╪ я├Б√┬я├Б√░я├Б■■я├Б■≤я├Б√└я├Б■Є я├бЇя├Б■≤я├Б√═я├Б┴╔я├Б√⌠я├Б■≤я├Б■╛ я├Б√═я├Б■≤я├Б√└ я├я≈я├Б√⌠я├Б■≤я├Б■▄я├Б■≤я├Б√▄я├Б■Єя├Б√─я├Б√░я├Б┴┬я├Б■┌-я├Б∙╙я├','я├Б∙÷я├Б√⌠я├Б■Єя├Б√┬я├Б■≤я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■≤ я├Б√─я├Б√░я├Б√┬я├Б√▒я├Б■─я├Б√═я├Б■≤я├Б√⌠я├Б√▄я├Б√░я├Б■╪ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б┴╔ \"Mathematica\" я├Б■■я├Б√└я├Б√▓ я├Б√░я├Б√▒я├Б√⌠я├Б■≤я├Б■■я├Б■≤я├Б√└я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б√─я├Б√░я├Б√░я├Б√⌠я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√═ я├Б√▒я├Б√░я├Б√└я├Б√░я├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б√░я├Б┴┬я├Б■≤я├Б▄═я├Б■Єя├Б√▓ я├Б┴┬ я├Б■єя├Б√⌠я├Б■┌я├Б┴┬я├Б■Єя├Б√═я├Б■┌я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б√▄я├Б√░я├Б■╪ я├Б√┬я├Б√░я├Б■■я├Б■≤я├Б√└я├Б■Є я├бЇя├Б■≤я├Б√═я├Б┴╔я├Б√⌠я├Б■≤я├Б■╛ я├Б√═я├Б■≤я├Б√└ я├я≈я├Б√⌠я├Б■≤я├Б■▄я├Б■≤я├Б√▄я├Б■Єя├Б√─я├Б√░я├Б┴┬я├Б■┌-я├Б∙╙я├','en','0000-00-00'),(196,'2003-12-01','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,468,474,'0000-00-00','0000-00-00','','',NULL,'Existence of the Green-Samoilenko functions for some linear extensions of dynamic systems','п╠п├я├Б▄═я├Б√▄я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б■╪ я├я≈я├Б√⌠п╠я√я├Б√▄я├Б■┌-я├п│я├Б■┌я├Б√┬я├Б√░я├Б■╪я├Б√└я├Б■≤я├Б√▄я├Б√─я├Б■┌ я├Б■■я├Б■≤я├Б√▓я├Б√─я├Б■Єя├Б■╛ я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠я├Б√░я├б═я├Б▄║я├Б■Єя├Б√⌠я├Б■≤я├Б√▄я├Б┴є я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√┬п╠я√я├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬','я├п│я├Б─╒я├б╡я├Б■≤я├Б▄═я├Б√═я├Б┴┬я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■≤ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б■╪ я├я≈я├Б√⌠я├Б■Єя├Б√▄я├Б■┌-я├п│я├Б■┌я├Б√┬я├Б√░я├Б■╪я├Б√└я├Б■≤я├Б√▄я├Б√─я├Б√░ я├Б√▄я├Б■≤я├Б√─я├Б√░я├Б√═я├Б√░я├Б√⌠я├Б┴╔я├Б■╛ я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б√⌠я├Б■┌я├Б▄═я├Б▄║я├Б■Єя├Б√⌠я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√┬я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬','ua','0000-00-00'),(95,'1998-04-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,19,29,'0000-00-00','0000-00-00','','',NULL,'The asymptotic solution of the Cauchy problem for the degenerate singularly perturbed linear system in the case of multiple spectrum of the main operator (in Ukrainian)','The asymptotic solution of the Cauchy problem for the degenerate singularly perturbed linear system in the case of multiple spectrum of the main operator (in Ukrainian)','The asymptotic solution of the Cauchy problem for the degenerate singularly perturbed linear system in the case of multiple spectrum of the main operator (in Ukrainian)',NULL,NULL),(96,'1998-10-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,30,35,'0000-00-00','0000-00-00','','',NULL,'To the theory of geodesic-lines equation (in Russian)','To the theory of geodesic-lines equation (in Russian)','To the theory of geodesic-lines equation (in Russian)',NULL,NULL),(97,'1998-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,36,41,'0000-00-00','0000-00-00','','',NULL,'Boundary value problem for a system of wave equations (in Ukrainian)','Boundary value problem for a system of wave equations (in Ukrainian)','Boundary value problem for a system of wave equations (in Ukrainian)',NULL,NULL),(98,'1998-11-07','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,42,49,'0000-00-00','0000-00-00','','',NULL,'The approximation of a system of differential-difference equations by a system of ordinary differential equations (in Ukrainian)','The approximation of a system of differential-difference equations by a system of ordinary differential equations (in Ukrainian)','The approximation of a system of differential-difference equations by a system of ordinary differential equations (in Ukrainian)',NULL,NULL),(99,'1998-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,50,58,'0000-00-00','0000-00-00','','',NULL,'Some properties of solutions of differential inclusions with Hukuhara derivative (in Russian)','Some properties of solutions of differential inclusions with Hukuhara derivative (in Russian)','Some properties of solutions of differential inclusions with Hukuhara derivative (in Russian)',NULL,NULL),(100,'1999-01-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,59,82,'0000-00-00','0000-00-00','','',NULL,'On the Hamiltonian structure of Benney type hydrodynamic and Boltsman-Vlasov axial kinetic equations','On the Hamiltonian structure of Benney type hydrodynamic and Boltsman-Vlasov axial kinetic equations','On the Hamiltonian structure of Benney type hydrodynamic and Boltsman-Vlasov axial kinetic equations',NULL,NULL),(101,'1998-09-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,83,91,'0000-00-00','0000-00-00','','',NULL,'Symplectic analysis of deformations of slowly perturbed completely integrable finite-dimensional Hamiltonian systems and associated adiabatic invariants (in Ukrainian)','Symplectic analysis of deformations of slowly perturbed completely integrable finite-dimensional Hamiltonian systems and associated adiabatic invariants (in Ukrainian)','Symplectic analysis of deformations of slowly perturbed completely integrable finite-dimensional Hamiltonian systems and associated adiabatic invariants (in Ukrainian)',NULL,NULL),(125,'2001-07-09','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',5,2,0,170,178,'0000-00-00','0000-00-00','submitted after revision','',NULL,'The absolute exponential stability of solutions of linear \r\nparabolis differential equations with delays','я├Б∙▒я├Б■▄я├Б▄═я├Б√░я├Б√└я├Б■─я├Б√═я├Б√▄я├Б■┌ я├Б■≤я├Б√─я├Б▄═я├Б√▒я├Б√░я├Б√▄я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■┌ я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б√▒я├Б■┌я├Б√⌠я├Б■┌я├Б■▄я├Б√░я├Б√└п╠я√я├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є п╠я√я├б═ я├б═я├Б■┌я├Б■єя├Б■┌я├Б■─я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓я├Б√┬я├Б■Є','я├Б∙▒я├Б■▄я├Б▄═я├Б√░я├Б√└я├Б■─я├Б√═я├Б√▄я├Б■┌я├Б√▓ я├б╟я├Б√─я├Б▄═я├Б√▒я├Б√░я├Б√▄я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■┌я├Б√▓ я├Б─╒я├Б▄═я├Б√═я├Б√░я├Б■╪я├бЇя├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═я├Б┴є я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б√▒я├Б■┌я├Б√⌠я├Б■┌я├Б■▄я├Б√░я├Б√└я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├б═я├Б■┌я├Б√▒я├Б■┌я├б═я├Б■■я├Б┴╔я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б√▓я├Б√┬я├Б■Є','en','0000-00-00'),(104,'1998-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,115,127,'0000-00-00','0000-00-00','','',NULL,'On weak regular properties of linear expansion of dynamical systems','On weak regular properties of linear expansion of dynamical systems','On weak regular properties of linear expansion of dynamical systems',NULL,NULL),(105,'1998-11-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,128,132,'0000-00-00','0000-00-00','','',NULL,'On the existence of invariant tori of M-frequency oscillation systems and their stability (in Russian)','On the existence of invariant tori of M-frequency oscillation systems and their stability (in Russian)','On the existence of invariant tori of M-frequency oscillation systems and their stability (in Russian)',NULL,NULL),(106,'1998-10-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,133,137,'0000-00-00','0000-00-00','','',NULL,'New methods for the solution of nonlinear equations with singularities (in Russian)','New methods for the solution of nonlinear equations with singularities (in Russian)','New methods for the solution of nonlinear equations with singularities (in Russian)',NULL,NULL),(107,'1998-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,1,0,138,144,'0000-00-00','0000-00-00','','',NULL,'Sufficient conditions of linear stability for equilibrium points in the Newtonian gravitational model of six bodies (in Russian)','Sufficient conditions of linear stability for equilibrium points in the Newtonian gravitational model of six bodies (in Russian)','Sufficient conditions of linear stability for equilibrium points in the Newtonian gravitational model of six bodies (in Russian)',NULL,NULL),(108,'1999-04-19','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,147,161,'0000-00-00','0000-00-00','','',NULL,'Stability and stabilization of periodic differential systems (in Russian)','Stability and stabilization of periodic differential systems (in Russian)','Stability and stabilization of periodic differential systems (in Russian)',NULL,NULL),(109,'1998-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,162,169,'0000-00-00','0000-00-00','','',NULL,'?????????Б─╒?????Б─╒?????????? ???????????Б─╒ ?Б─╒?????????????????? ?????? ????????????????????\r\n?????б═???????????????? ???????????? ???б═ ?б═???????б═????????????','я├Б∙·я├Б■▄я├Б■єя├Б√⌠я├Б─╒я├Б√▄я├Б√═я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■я├Б─╒ я├Б─╒я├Б▄═я├Б■≤я├Б√⌠я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б■■я├Б√└я├Б√▓ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛\r\nя├Б√⌠я├Б■≤я├б═я├Б√░я├Б√▄я├Б■┌я├Б√▄я├Б▄═я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ п╠я√я├б═ я├б═я├Б■┌я├Б√▒п╠я√я├б═я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓я├Б√┬','я├Б∙·я├Б■▄я├Б■єя├Б√⌠я├Б─╒я├Б√▄я├Б√═я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■я├Б─╒ я├Б─╒я├Б▄═я├Б■≤я├Б√⌠я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б■■я├Б√└я├Б√▓ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛\r\nя├Б√⌠я├Б■≤я├б═я├Б√░я├Б√▄я├Б■┌я├Б√▄я├Б▄═я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ п╠я√я├б═ я├б═я├Б■┌я├Б√▒п╠я√я├б═я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓я├Б√┬',NULL,NULL),(110,'1998-11-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,170,176,'0000-00-00','0000-00-00','','',NULL,'Pseudodifferential turning point in the theory of singular perturbations (in Russian)','Pseudodifferential turning point in the theory of singular perturbations (in Russian)','Pseudodifferential turning point in the theory of singular perturbations (in Russian)',NULL,NULL),(111,'1998-12-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,177,179,'0000-00-00','0000-00-00','','',NULL,'On stability for the state of equilibrium of one system with impulse influence (in Ukrainian)','On stability for the state of equilibrium of one system with impulse influence (in Ukrainian)','On stability for the state of equilibrium of one system with impulse influence (in Ukrainian)',NULL,NULL),(112,'1999-04-16','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,180,193,'0000-00-00','0000-00-00','','',NULL,'On smoothness of generalized quasiperiodic solutions of Lagrangian systems on Riemannian manifolds of non-positive curvature (in Ukrainian)','On smoothness of generalized quasiperiodic solutions of Lagrangian systems on Riemannian manifolds of non-positive curvature (in Ukrainian)','On smoothness of generalized quasiperiodic solutions of Lagrangian systems on Riemannian manifolds of non-positive curvature (in Ukrainian)',NULL,NULL),(113,'1999-04-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,194,208,'0000-00-00','0000-00-00','','',NULL,'The case of conditional stability for a singularly perturbed noetherian boundary value problems (in Russian)','The case of conditional stability for a singularly perturbed noetherian boundary value problems (in Russian)','The case of conditional stability for a singularly perturbed noetherian boundary value problems (in Russian)',NULL,NULL),(114,'1999-01-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,209,216,'0000-00-00','0000-00-00','','',NULL,'Periodic solutions of quasilinear matrix differential equations (in Ukrainian)','Periodic solutions of quasilinear matrix differential equations (in Ukrainian)','Periodic solutions of quasilinear matrix differential equations (in Ukrainian)',NULL,NULL),(115,'1998-12-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,217,224,'0000-00-00','0000-00-00','','',NULL,'Optimum finite-element method for domains of complex form (a Dirichlet problem for an equation with elliptic differential operator of 2-nd order) (in Russian)','Optimum finite-element method for domains of complex form (a Dirichlet problem for an equation with elliptic differential operator of 2-nd order) (in Russian)','Optimum finite-element method for domains of complex form (a Dirichlet problem for an equation with elliptic differential operator of 2-nd order) (in Russian)',NULL,NULL),(116,'1999-01-09','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,225,230,'0000-00-00','0000-00-00','','',NULL,'Existence and uniqueness of an analytic solution of a nonlinear differential-functional equation of neutral type (in Ukrainian)','Existence and uniqueness of an analytic solution of a nonlinear differential-functional equation of neutral type (in Ukrainian)','Existence and uniqueness of an analytic solution of a nonlinear differential-functional equation of neutral type (in Ukrainian)',NULL,NULL),(117,'1998-12-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,231,240,'0000-00-00','0000-00-00','','',NULL,'Multipoint problems for oscillation systems with slowly varying frequencies (in Ukrainian)','Multipoint problems for oscillation systems with slowly varying frequencies (in Ukrainian)','Multipoint problems for oscillation systems with slowly varying frequencies (in Ukrainian)',NULL,NULL),(118,'1999-01-22','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,241,251,'0000-00-00','0000-00-00','','',NULL,'On one operator equation of the theory of descrete dynamical systems (in Russian)','On one operator equation of the theory of descrete dynamical systems (in Russian)','On one operator equation of the theory of descrete dynamical systems (in Russian)',NULL,NULL),(119,'1998-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,252,266,'0000-00-00','0000-00-00','','',NULL,'On countable-point boundary value problems for countable systems of ordinary differential equations (in Ukrainian)','On countable-point boundary value problems for countable systems of ordinary differential equations (in Ukrainian)','On countable-point boundary value problems for countable systems of ordinary differential equations (in Ukrainian)',NULL,NULL),(120,'1999-04-24','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,267,277,'0000-00-00','0000-00-00','','',NULL,'Asymptotic method for the investigation of a weakly-linear system of four differential equations (in Russian)','Asymptotic method for the investigation of a weakly-linear system of four differential equations (in Russian)','Asymptotic method for the investigation of a weakly-linear system of four differential equations (in Russian)',NULL,NULL),(121,'1998-09-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,278,284,'0000-00-00','0000-00-00','','',NULL,'The simplest P-type differential equations of the fourth order (in Russian)','The simplest P-type differential equations of the fourth order (in Russian)','The simplest P-type differential equations of the fourth order (in Russian)',NULL,NULL),(122,'1999-02-04','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',2,2,0,285,289,'0000-00-00','0000-00-00','','',NULL,'Linear systems with singular impulse action and systems dual to them \r\n(in Russian)','Linear systems with singular impulse action and systems dual to them \r\n(in Russian)','Linear systems with singular impulse action and systems dual to them \r\n(in Russian)',NULL,NULL),(127,'2000-07-03','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,146,154,'0000-00-00','0000-00-00','','',NULL,'Initial Value Problems for First Order Impulsive Differential Inclusions in Banach Spaces','Initial Value Problems for First Order Impulsive Differential Inclusions in Banach Spaces','Initial Value Problems for First Order Impulsive Differential Inclusions in Banach Spaces',NULL,NULL),(128,'2000-11-09','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,155,171,'0000-00-00','0000-00-00','','',NULL,'On the Existence and Uniqueness for a Time-Dependent Ginzburg -Landau Model','On the Existence and Uniqueness for a Time-Dependent Ginzburg -Landau Model','On the Existence and Uniqueness for a Time-Dependent Ginzburg -Landau Model',NULL,NULL),(129,'2000-10-27','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,171,189,'0000-00-00','0000-00-00','','',NULL,'On the problem of introduction of local coordinates in a neighbourhood of an invariant toroidal set','я├я■я├Б√░ я├Б√▒я├Б√⌠я├Б√░я├Б■▄я├Б√└я├Б■≤я├Б√┬я├Б■Є я├Б┴┬я├Б■≤я├Б■■я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б√└я├Б√░я├Б√─я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√─я├Б√░я├Б√░я├Б√⌠я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√═ я├Б┴┬ я├Б√░я├Б√─я├Б√░я├Б√└п╠я√ п╠я√я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═я├Б√▄я├Б√░п╠я≈ я├Б√═я├Б√░я├Б√⌠я├Б√░п╠я≈я├Б■■я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░п╠я≈ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■Єя├Б√▄я├Б■Є','я├Б∙ я├Б√▒я├Б√⌠я├Б√░я├Б■▄я├Б√└я├Б■≤я├Б√┬я├Б■≤ я├Б┴┬я├Б┴┬я├Б■≤я├Б■■я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б√└я├Б√░я├Б√─я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б√─я├Б√░я├Б√░я├Б√⌠я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√═ я├Б┴┬ я├Б√░я├Б√─я├Б√⌠я├Б■≤я├Б▄═я├Б√═я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б■Єя├Б√▄я├Б┴┬я├Б■┌я├Б√⌠я├Б■Єя├Б■┌я├Б√▄я├Б√═я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√═я├Б√░я├Б√⌠я├Б√░я├Б■Єя├Б■■я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■≤я├Б▄═я├Б√═я├Б┴┬я├Б■┌','en','0000-00-00'),(130,'2001-02-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,190,215,'0000-00-00','0000-00-00','','',NULL,'Asymptotic Representations of Proper Nonoscillation Solutions of a Class Semilinear Differential Equations of the Second Order','Asymptotic Representations of Proper Nonoscillation Solutions of a Class Semilinear Differential Equations of the Second Order','Asymptotic Representations of Proper Nonoscillation Solutions of a Class Semilinear Differential Equations of the Second Order',NULL,NULL),(131,'2000-08-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,216,225,'0000-00-00','0000-00-00','','',NULL,'Minimal and Maximal Solutions of Two Point Boundary-Value Problems for Second Order Differential Equations','Minimal and Maximal Solutions of Two Point Boundary-Value Problems for Second Order Differential Equations','Minimal and Maximal Solutions of Two Point Boundary-Value Problems for Second Order Differential Equations',NULL,NULL),(132,'2000-11-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,226,233,'0000-00-00','0000-00-00','','',NULL,'The Cauchy Problem for the Degenerate Singularly Perturbed Linear System in Case of the Multiple Spectrum of the Limit Bundle of Matrixes','The Cauchy Problem for the Degenerate Singularly Perturbed Linear System in Case of the Multiple Spectrum of the Limit Bundle of Matrixes','The Cauchy Problem for the Degenerate Singularly Perturbed Linear System in Case of the Multiple Spectrum of the Limit Bundle of Matrixes',NULL,NULL),(133,'2000-12-26','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,234,240,'0000-00-00','0000-00-00','','',NULL,'The Invariant Tori of Linear Extensions of Dynamic Systems','The Invariant Tori of Linear Extensions of Dynamic Systems','The Invariant Tori of Linear Extensions of Dynamic Systems',NULL,NULL),(134,'2001-01-09','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,241,251,'0000-00-00','0000-00-00','','',NULL,'Low and High Frequency Convergence of the Spectrum of Some Self-Adjoint Compact Operator that Depends on a Small Parameter','Low and High Frequency Convergence of the Spectrum of Some Self-Adjoint Compact Operator that Depends on a Small Parameter','Low and High Frequency Convergence of the Spectrum of Some Self-Adjoint Compact Operator that Depends on a Small Parameter',NULL,NULL),(135,'2000-12-26','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,252,263,'0000-00-00','0000-00-00','','',NULL,'Existence of Solutions of Degenerate Nonlinear Differential Operator Equations','Existence of Solutions of Degenerate Nonlinear Differential Operator Equations','Existence of Solutions of Degenerate Nonlinear Differential Operator Equations',NULL,NULL),(136,'2001-01-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,264,271,'0000-00-00','0000-00-00','','',NULL,'The Complete Integrability and Picard-Fuchs Equations of a Four-Dimensional Truncated Focker-Plank Hamiltonian System','The Complete Integrability and Picard-Fuchs Equations of a Four-Dimensional Truncated Focker-Plank Hamiltonian System','The Complete Integrability and Picard-Fuchs Equations of a Four-Dimensional Truncated Focker-Plank Hamiltonian System',NULL,NULL),(137,'2000-09-10','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,272,277,'0000-00-00','0000-00-00','','',NULL,'Necessary and Sufficient Conditions of the Lipschitz Invertibility of the Nonlinear Differential Operator d/dt — f in the Space of Bounded Functions on the Re-al Axis','Necessary and Sufficient Conditions of the Lipschitz Invertibility of the Nonlinear Differential Operator d/dt — f in the Space of Bounded Functions on the Re-al Axis','Necessary and Sufficient Conditions of the Lipschitz Invertibility of the Nonlinear Differential Operator d/dt — f in the Space of Bounded Functions on the Re-al Axis',NULL,NULL),(138,'2000-08-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,2,0,278,288,'0000-00-00','0000-00-00','','',NULL,'Numerical-analytic method of finding periodic solutions for systems of partial differential equations with pulse influence','Numerical-analytic method of finding periodic solutions for systems of partial differential equations with pulse influence','Numerical-analytic method of finding periodic solutions for systems of partial differential equations with pulse influence','en','0000-00-00'),(139,'2001-06-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,290,297,'0000-00-00','0000-00-00','','',NULL,'On Asymptotic Stability and Instability of a Functional-Differential Equation with Periodic Right-Hand Side','On Asymptotic Stability and Instability of a Functional-Differential Equation with Periodic Right-Hand Side','On Asymptotic Stability and Instability of a Functional-Differential Equation with Periodic Right-Hand Side',NULL,NULL),(140,'2001-03-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,298,307,'0000-00-00','0000-00-00','','',NULL,'Existence of a Continuously Differentiable Solution of a Cauchy Problem for a System of Integro-Functional Equations with Partial Derivatives and Linearly Transformed Arguments','Existence of a Continuously Differentiable Solution of a Cauchy Problem for a System of Integro-Functional Equations with Partial Derivatives and Linearly Transformed Arguments','Existence of a Continuously Differentiable Solution of a Cauchy Problem for a System of Integro-Functional Equations with Partial Derivatives and Linearly Transformed Arguments',NULL,NULL),(141,'2001-04-16','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,308,315,'0000-00-00','0000-00-00','','',NULL,'Second order Linear Differential Equations of Fuchsian Type with Four Singularities','Second order Linear Differential Equations of Fuchsian Type with Four Singularities','Second order Linear Differential Equations of Fuchsian Type with Four Singularities',NULL,NULL),(142,'1999-12-10','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,316,325,'0000-00-00','0000-00-00','','',NULL,'On Continuity of the Invariant Torus for Countable System of Difference Equations Dependent on Parameters','On Continuity of the Invariant Torus for Countable System of Difference Equations Dependent on Parameters','On Continuity of the Invariant Torus for Countable System of Difference Equations Dependent on Parameters',NULL,NULL),(143,'2001-05-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,326,344,'0000-00-00','0000-00-00','','',NULL,'On Sturm - Liouville and Thomas - Fermi Singular Boundary-Value Problems','On Sturm - Liouville and Thomas - Fermi Singular Boundary-Value Problems','On Sturm - Liouville and Thomas - Fermi Singular Boundary-Value Problems',NULL,NULL),(144,'2001-01-23','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,345,353,'0000-00-00','0000-00-00','','',NULL,'Decomposition of Linear Singularly Perturbed Functional Differential Equations','Decomposition of Linear Singularly Perturbed Functional Differential Equations','Decomposition of Linear Singularly Perturbed Functional Differential Equations',NULL,NULL),(145,'2001-01-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,354,367,'0000-00-00','0000-00-00','','',NULL,'The Canonical Reduction Method for Symplectic Structures and Its Applications','The Canonical Reduction Method for Symplectic Structures and Its Applications','The Canonical Reduction Method for Symplectic Structures and Its Applications',NULL,NULL),(146,'2000-12-05','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,368,375,'0000-00-00','0000-00-00','','',NULL,'Integral Representation of Hyperparabolic Equation','Integral Representation of Hyperparabolic Equation','Integral Representation of Hyperparabolic Equation',NULL,NULL),(147,'2001-02-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,376,388,'0000-00-00','0000-00-00','','',NULL,'Nonlinear Simulation of the Hydrogen Atom Based on the Model of the Elliptic Oscillator','Nonlinear Simulation of the Hydrogen Atom Based on the Model of the Elliptic Oscillator','Nonlinear Simulation of the Hydrogen Atom Based on the Model of the Elliptic Oscillator',NULL,NULL),(148,'2000-12-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,389,398,'0000-00-00','0000-00-00','','',NULL,'Exponential Dichotomy and Mean Square Bounded Solutions of Linear Stochastic Ito Systems','Exponential Dichotomy and Mean Square Bounded Solutions of Linear Stochastic Ito Systems','Exponential Dichotomy and Mean Square Bounded Solutions of Linear Stochastic Ito Systems','en','0000-00-00'),(149,'2000-12-29','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,399,404,'0000-00-00','0000-00-00','','',NULL,'Application of inverse scattering transform to the problems of generalized amplitude modulation of waves','Application of inverse scattering transform to the problems of generalized amplitude modulation of waves','Application of inverse scattering transform to the problems of generalized amplitude modulation of waves','en','0000-00-00'),(150,'2001-03-19','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,405,421,'0000-00-00','0000-00-00','','',NULL,'On Finding Periodic Solutions of Second Order \r\nDifference Equations in a Banach Space','On Finding Periodic Solutions of Second Order \r\nDifference Equations in a Banach Space','On Finding Periodic Solutions of Second Order \r\nDifference Equations in a Banach Space',NULL,NULL),(151,'2000-05-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,422,431,'0000-00-00','0000-00-00','','',NULL,'On Equilibrium Equations of Cylindrical Shell with Attached Rigid Body','On Equilibrium Equations of Cylindrical Shell with Attached Rigid Body','On Equilibrium Equations of Cylindrical Shell with Attached Rigid Body',NULL,NULL),(152,'2001-03-17','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',4,3,0,432,432,'0000-00-00','0000-00-00','Chronicle','',NULL,'The 12-th Scientific Session of the Mathematical \r\nCommission of the T. H. Shevchenko Scientific Society','The 12-th Scientific Session of the Mathematical \r\nCommission of the T. H. Shevchenko Scientific Society','The 12-th Scientific Session of the Mathematical \r\nCommission of the T. H. Shevchenko Scientific Society',NULL,NULL),(154,'2003-08-10','A. Ronto','0000-00-00','2003-09-12','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',6,4,0,550,573,'0000-00-00','0000-00-00','','',NULL,'On an antiperiodic type boundary value problem\r\nfor first order nonlinear functional\r\ndifferential equations of non-Volterra type','я├Б∙÷я├Б√⌠я├Б√░ я├Б√─я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б─╒ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б─╒ я├Б■┌я├Б√▄я├Б√═я├Б■Єя├Б√▒я├Б■≤я├Б√⌠п╠я√я├Б√░я├Б■■я├Б■Єя├бЇя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√═я├Б■Єя├Б√▒я├Б─╒ я├Б■■я├Б√└я├Б√▓ я├Б√▄я├Б■≤я├Б┴┬я├Б√░я├Б√└я├Б┴єя├Б√═я├Б■≤я├Б√⌠я├Б√⌠п╠я√я├Б┴┬я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├Б√▒я├Б■≤я├Б√⌠я├Б▄║я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б─╒','я├Б∙· я├Б√─я├Б√⌠я├Б■┌я├Б■≤я├Б┴┬я├Б√░я├Б■╪ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■≤ я├Б■┌я├Б√▄я├Б√═я├Б■Єя├Б√▒я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б√░я├Б■єя├Б√░ я├Б√═я├Б■Єя├Б√▒я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б√▄я├Б■≤я├Б┴┬я├Б√░я├Б√└я├Б┴єя├Б√═я├Б■≤я├Б√⌠я├Б√⌠я├Б√░я├Б┴┬я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√▒я├Б■≤я├Б√⌠я├Б┴┬я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б■┌','en','0000-00-00'),(155,'2003-08-25','A. Ronto','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','accepted',0,0,0,0,0,'0000-00-00','0000-00-00','','This paper deals with a new\r\n optimal existence theory for single and multiple positive\r\nperiodic solutions to functional\r\ndifferential equations by employing a fixed point theorem in\r\ncones. We illustrate our theory by examining several\r\nbiomathematical models. The paper improves and extends previous results\r\nin the literature.',NULL,'Optimal existence theory for single and multiple positive\r\nperiodic solutions to functional differential equations','Optimal existence theory for single and multiple positive\r\nperiodic solutions to functional differential equations','Optimal existence theory for single and multiple positive\r\nperiodic solutions to functional differential equations','en','0000-00-00'),(163,'0000-00-00','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',6,4,0,482,510,'0000-00-00','0000-00-00','','',NULL,'On the numerical-analytic investigation of parametrized problems with nonlinear boundary conditions','я├Б∙÷я├Б√⌠я├Б√░ я├бЇя├Б■Єя├Б▄═я├Б■≤я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■┌я├Б√▄я├Б■┌я├Б√└п╠я√я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■≤ я├Б┴┬я├Б■Єя├Б┴┬я├бЇя├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б√▒я├Б■┌я├Б√⌠я├Б■┌я├Б√┬я├Б■≤я├Б√═я├Б√⌠я├Б■Єя├б═я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇ я├б═ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б─╒я├Б√┬я├Б√░я├Б┴┬я├Б■┌я├Б√┬я├Б■Є','я├Б∙· я├бЇя├Б■Єя├Б▄═я├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б√░-я├Б■┌я├Б√▄я├Б■┌я├Б√└я├Б■Єя├Б√═я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б√░я├Б√┬ я├Б■Єя├Б▄═я├Б▄═я├Б√└я├Б■≤я├Б■■я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■Є я├Б√▒я├Б■┌я├Б√⌠я├Б■┌я├Б√┬я├Б■≤я├Б√═я├Б√⌠я├Б■Єя├б═я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇ я├Б▄═ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√─я├Б√⌠я├Б■┌я├Б■≤я├Б┴┬я├Б┴╔я├Б√┬я├Б■Є я├Б─╒я├Б▄═я├Б√└я├Б√░я├Б┴┬я├Б■Єя├Б√▓я├Б√┬я├Б■Є','ru','0000-00-00'),(164,'2004-06-07','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,516,537,'0000-00-00','0000-00-00','','A study of spectral and differential-geometric properties of Delsarte\r\ntransmutation operators is given. Their differential geometrical and\r\ntopological structure in multidimension is analyzed, the relationships with\r\nDe Rham-Hodge-Skrypnik theory of generalized differential complexes are\r\nstated. Some applications to integrable dynamical systems theory in\r\nmultidimension are presented.',NULL,'De Rham-Hodge-Skrypnik theory of\r\nDelsarte transmutation operators in multidimension and its applications','De Rham-Hodge-Skrypnik theory of\r\nDelsarte transmutation operators in multidimension and its applications','De Rham-Hodge-Skrypnik theory of\r\nDelsarte transmutation operators in multidimension and its applications','en','0000-00-00'),(194,'2004-02-24','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,328,335,'0000-00-00','0000-00-00','','',NULL,'Existence of a solution of a system of differential equations with partial derivatives of a fractional order','п╠п├я├Б▄═я├Б√▄я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б■Єя├Б√▄я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б√▒я├Б√░я├Б■╛п╠я√я├Б■■я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б■■я├Б√⌠я├Б√░я├Б■▄я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б─╒','я├п│я├Б─╒я├б╡я├Б■≤я├Б▄═я├Б√═я├Б┴┬я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б■■я├Б√⌠я├Б√░я├Б■▄я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б■┌','ru','0000-00-00'),(187,'2002-01-01','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',5,2,0,237,250,'0000-00-00','0000-00-00','','',NULL,'On competitive extinction in impulsive Lotka–Volterra systems','я├Б∙÷я├Б√⌠я├Б√░ я├Б√─я├Б√░я├Б√▄я├Б√─я├Б─╒я├Б√⌠я├Б─╒я├Б■─я├бЇя├Б■≤ я├б═я├Б√▄я├Б■Єя├Б√─я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■┌я├Б■╛ я├Б∙⌡я├Б√░я├Б√═я├Б√─я├Б■Є - я├п┤я├Б√░я├Б√└я├Б┴єя├Б√═я├Б■≤я├Б√⌠я├Б√⌠я├Б■Є я├б═ п╠я√я├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б■┌я├Б√┬я├Б■Є','я├Б∙· я├Б√─я├Б√░я├Б√▄я├Б√─я├Б─╒я├Б√⌠я├Б■Єя├Б√⌠я├Б─╒я├Б■─я├б╡я├Б■≤я├Б√┬ я├Б■Єя├Б▄═я├бЇя├Б■≤я├б═я├Б√▄я├Б√░я├Б┴┬я├Б■≤я├Б√▄я├Б■Єя├Б■Є я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■┌я├Б■╛ я├Б∙⌡я├Б√░я├Б√═я├Б√─я├Б■Є -\r\nя├п┤я├Б√░я├Б√└я├Б┴єя├Б√═я├Б■≤я├Б√⌠я├Б√⌠я├Б┴╔ я├Б▄═ я├Б■Єя├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б■┌я├Б√┬я├Б■Є','ua','0000-00-00'),(167,'2002-10-10','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',6,4,0,439,447,'0000-00-00','0000-00-00','','',NULL,'Bounded, on <i>R</i>, solutions of weakly nonlinear systems of ordinary differential equations','я├Б∙·я├Б■▄я├Б√┬я├Б■≤я├Б┬ я├Б■≤я├Б√▄п╠я√ я├Б√▄я├Б■┌ <i>R</i> я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б■Є я├Б▄═я├Б√└я├Б■┌я├Б■▄я├Б√─я├Б√░я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├б═я├Б┴┬я├Б■Єя├бЇя├Б■┌я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є','я├Б∙·я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б■Єя├бЇя├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■≤ я├Б√▄я├Б■┌ <i>R</i> я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б▄═я├Б√└я├Б■┌я├Б■▄я├Б√░я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√░я├Б■▄я├Б┴╔я├Б√─я├Б√▄я├Б√░я├Б┴┬я├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪','ua','0000-00-00'),(168,'2004-02-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,2,0,217,228,'0000-00-00','0000-00-00','','Parameter regions for different types of stability of synchronized and clustered states are obtained\r\nfor two interacting ensembles of globally coupled\r\none-dimensional piecewise linear maps. We analyze strong (asymptotic)\r\nand weak (Milnor) stability of the synchronized state, as well as its\r\ninstability. We found that the stability and instability regions in the phase space depend only on\r\nparameters of the individual skew tent map, and do not depend on the ensembles size. In the\r\nsimplest non-trivial case of four coupled chaotic maps we obtain stability\r\nregions for coherent and two-cluster states. The regions\r\nappear to be large enough to provide an effective control of\r\ncoherent and clustered chaotic regimes. Transition from desynchronization to\r\nsynchronization is identified to be qualitatively different in smooth and piecewise linear\r\nmodels.',NULL,'Stability of synchronized and clustered states in coupled piecewise linear maps','я├п│я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄п╠я√я├б═я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б√═я├Б■┌ я├Б√─я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б■≤я├Б√⌠я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б√═я├Б■┌я├Б√▄п╠я√я├Б┴┬ я├Б─╒ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬п╠я√ я├б═я├Б┴┬\'я├Б√▓я├б═я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б√─я├Б─╒я├Б▄═я├Б√─я├Б√░я├Б┴┬я├Б√░-я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б┴┬п╠я√я├Б■■я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б┴є','я├Б∙ёя├Б▄═я├Б√═я├Б√░я├Б■╪я├бЇя├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═я├Б┴є я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄я├Б■Єя├б═я├Б■Єя├Б√⌠я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б■Є я├Б√─я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б■≤я├Б√⌠я├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б√░я├Б▄═я├Б√═я├Б√░я├Б√▓я├Б√▄я├Б■Єя├Б■╪ я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■≤ я├Б▄═я├Б┴┬я├Б√▓я├б═я├Б■┌я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б√─я├Б─╒я├Б▄═я├Б√░я├бЇя├Б√▄я├Б√░-я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б√░я├Б√═я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■╪','ua','0000-00-00'),(171,'2002-03-05','я├п┤. я├Б∙≤. я├п└я├Б√─я├Б■┌я├бЇя├Б■≤я├Б√▄','0000-00-00','0000-00-00','0000-00-00','2003-04-10','','0000-00-00','0000-00-00','published',6,4,0,448,455,'0000-00-00','0000-00-00','','',NULL,'Investigation of continuously differentiable and bounded on <b>R</b><sup><small>2</small></sup> solutions of systems of nonlinear integro-differential functional equations with partial derivatives amd linearly transformed arguments','я├я■я├Б√░я├Б▄═я├Б√└п╠я√я├Б■■я├Б┬ я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б√▄я├Б■≤я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б√⌠я├Б┴┬я├Б√▄я├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■╪я├Б√░я├Б┴┬я├Б√▄я├Б■Єя├Б■╛ п╠я√ я├Б√░я├Б■▄я├Б√┬я├Б■≤я├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■╛ я├Б√▄я├Б■┌ <b>R</b><sup><small>2</small></sup> я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ п╠я√я├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├бЇя├Б■┌','я├Б∙≤я├Б▄═я├Б▄═я├Б√└я├Б■≤я├Б■■я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■≤ я├Б√▄я├Б■≤я├Б√▒я├Б√⌠я├Б■≤я├Б√⌠я├Б┴╔я├Б┴┬я├Б√▄я├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б√⌠я├Б─╒я├Б■≤я├Б√┬я├Б┴╔я├Б■╛ я├Б■Є я├Б√░я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б■Єя├бЇя├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б√▄я├Б■┌ <b>R</b><sup><small>2</small></sup> я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б■Єя├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├','ru','2003-04-10'),(172,'2003-06-11','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',6,4,0,456,474,'0000-00-00','0000-00-00','','',NULL,'Generalized Euler method for nonlinear first order partial differential equations','я├Б∙ёя├б═я├Б■┌я├Б■єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■ я├Б∙■я├Б■╪я├Б√└я├Б■≤я├Б√⌠я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б■Єя├Б√▄я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б√▒я├Б√░я├Б■╛п╠я√я├Б■■я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б√▒я├Б■≤я├Б√⌠я├Б▄║я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б─╒','я├Б∙·я├Б■▄я├Б√░я├Б■▄я├б╡я├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╪ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■ я├Б∙╙я├Б■╪я├Б√└я├Б■≤я├Б√⌠я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓я├Б■╛ я├Б┴┬ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б■╛ я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б┴╔я├Б■╛ я├Б√▒я├Б■≤я├Б√⌠я├Б┴┬я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б■┌','en','0000-00-00'),(173,'2003-07-31','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',6,4,0,475,481,'0000-00-00','0000-00-00','','',NULL,'Homologys of intersections of pseudomanifolds with homotopic conditions on the links of strata','я├я≈я├Б√░я├Б√┬я├Б√░я├Б√└я├Б√░я├Б■єп╠я√п╠я≈ я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б√═я├Б■Єя├Б√▄п╠я√я├Б┴┬ я├Б√▒я├Б▄═я├Б■≤я├Б┴┬я├Б■■я├Б√░я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б┴┬я├Б■Єя├Б■■п╠я√я├Б┴┬ я├б═ я├Б√└я├Б√░я├Б√─я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б■єя├Б√░я├Б√┬я├Б√░я├Б√═я├Б√░я├Б√▒п╠я√я├бЇя├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б─╒я├Б√┬я├Б√░я├Б┴┬я├Б■┌я├Б√┬я├Б■Є я├Б√▄я├Б■┌ я├Б√└п╠я√я├Б√▄я├Б√─я├Б■Є я├Б▄═я├Б√═я├Б√⌠я├Б■┌я├Б√═','я├я≈я├Б√░я├Б√┬я├Б√░я├Б√└я├Б√░я├Б■єя├Б■Єя├Б■Є я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б▄═я├Б■≤я├бЇя├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√▒я├Б▄═я├Б■≤я├Б┴┬я├Б■■я├Б√░я├Б√┬я├Б√▄я├Б√░я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├б═я├Б■Єя├Б■╪ я├Б▄═ я├Б√└я├Б√░я├Б√─я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б■єя├Б√░я├Б√┬я├Б√░я├Б√═я├Б√░я├Б√▒я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б√┬я├Б■Є я├Б─╒я├Б▄═я├Б√└я├Б√░я├Б┴┬я├Б■Єя├Б√▓я├Б√┬я├Б■Є я├Б√▄я├Б■┌ я├Б√└я├Б■Єя├Б√▄я├Б√─я├Б■Є я├Б▄═я├Б√═я├Б√⌠я├Б■┌я├Б√═','ua','0000-00-00'),(174,'2003-01-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',6,4,0,511,524,'0000-00-00','0000-00-00','','',NULL,'Low-frequency propagation of plane scalar waves through a periodic array of arbitrary volumetric obstacles','я├Б∙÷я├Б√░я├Б▄║я├Б■Єя├Б√⌠я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б√▄я├Б■Єя├б═я├Б┴єя├Б√─я├Б√░я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√░я├Б√═я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б√─я├Б■┌я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б■Єя├Б■╛ я├Б■╛я├Б┴┬я├Б■Єя├Б√└я├Б┴є я├Б√▄я├Б■┌ я├Б√▒я├Б√└я├Б√░я├б╡я├Б■Єя├Б√▄п╠я√ я├бЇя├Б■≤я├Б√⌠я├Б■≤я├б═ я├Б√▒я├Б■≤я├Б√⌠п╠я√я├Б√░я├Б■■я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╪ я├Б√┬я├Б■┌я├Б▄═я├Б■Єя├Б┴┬ я├Б■■я├Б√░я├Б┴┬п╠я√я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√▒я├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б√░я├Б√⌠я├Б√░я├Б┴┬я├Б■Єя├Б■╛ я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б▄║я├Б√─я├Б√░я├Б■■','я├Б∙║я├Б■┌я├Б▄═я├Б√▒я├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б√⌠я├Б■┌я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■≤ я├Б√▄я├Б■Єя├б═я├Б√─я├Б√░я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√░я├Б√═я├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б√─я├Б■┌я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б┴╔я├Б■╛ я├Б┴┬я├Б√░я├Б√└я├Б√▄ я├Б√▄я├Б■┌ я├Б√▒я├Б√└я├Б√░я├Б▄═я├Б√─я├Б√░я├Б▄═я├Б√═я├Б■Є я├бЇя├Б■≤я├Б√⌠я├Б■≤я├б═ я├Б√▒я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╪ я├Б√┬я├Б■┌я├Б▄═я├Б▄═я├Б■Єя├Б┴┬ я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б√▒я├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б√⌠я├Б■┌я├Б√▄я├Б▄═я├Б√═я├Б┴┬я├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б√▒я├Б√⌠я├Б■≤я├Б√▒я├Б√▓я├Б√═я├Б▄═я├Б√═я├Б┴┬я├Б■Єя├Б■╪','en','0000-00-00'),(175,'2003-11-06','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',6,4,0,525,529,'0000-00-00','0000-00-00','','',NULL,'On averaging difference equations on an infinite interval','я├Б∙÷я├Б√⌠я├Б√░ я├Б─╒я├Б▄═я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б√▄я├Б√▓ я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├Б√▄я├Б■┌ я├Б√▄я├Б■≤я├Б▄═я├Б√─п╠я√я├Б√▄я├бЇя├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б√┬я├Б─╒ п╠я√я├Б√▄я├Б√═я├Б■≤я├Б√⌠я├Б┴┬я├Б■┌я├Б√└п╠я√','я├Б∙·я├Б■▄ я├Б─╒я├Б▄═я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■Є я├Б√⌠я├Б■┌я├б═я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√▄я├Б■┌ я├Б■▄я├Б■≤я├Б▄═я├Б√─я├Б√░я├Б√▄я├Б■≤я├бЇя├Б√▄я├Б√░я├Б√┬ я├Б■Єя├Б√▄я├Б√═я├Б■≤я├Б√⌠я├Б┴┬я├Б■┌я├Б√└я├Б■≤','en','0000-00-00'),(176,'2003-08-29','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',6,4,0,530,549,'0000-00-00','0000-00-00','','',NULL,'On a nonlinear boundary-value problem on the half-line for ordinary differential equations in the space of bounded number sequences with a countable set of boundary moments','я├Б∙÷я├Б√⌠я├Б√░ я├б═я├Б√└п╠я√я├бЇя├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б√═я├Б√░я├бЇя├Б√─я├Б√░я├Б┴┬я├Б─╒ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б─╒ я├Б√─я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б─╒ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б─╒ я├Б√▄я├Б■┌ я├Б√▒п╠я√я├Б┴┬я├Б√░я├Б▄═п╠я√ я├Б■■я├Б√└я├Б√▓ я├б═я├Б┴┬я├Б■Єя├бЇя├Б■┌я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├Б─╒ я├Б√▒я├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б√░я├Б√⌠п╠я√ я├Б√░я├Б■▄я├Б√┬я├Б■≤я├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■╛ я├бЇя├Б■Єя├Б▄═я├Б√└я├Б√░я├Б┴┬я├Б■Єя├Б■╛ я├Б√▒я├Б√░я├Б▄═я├Б√└п╠я√я├Б■■я├Б√░я├Б┴┬я├Б√▄я├Б√░я├Б▄═я├Б√═','я├Б∙· я├Б▄═я├бЇя├Б■≤я├Б√═я├Б√▄я├Б√░я├Б√═я├Б√░я├бЇя├Б■≤я├бЇя├Б√▄я├Б√░я├Б■╪ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░я├Б■╪ я├Б√─я├Б√⌠я├Б■┌я├Б■≤я├Б┴┬я├Б√░я├Б■╪ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■≤ я├Б√▄я├Б■┌ я├Б√▒я├Б√░я├Б√└я├Б─╒я├Б√░я├Б▄═я├Б■Є я├Б■■я├Б√└я├Б√▓ я├Б√░я├Б■▄я├Б┴╔я├Б√─я├Б√▄я├Б√░я├Б┴┬я├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б┴┬ я├Б√▒я├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б√⌠я├Б■┌я├Б√▄я├Б▄═я├Б√═я├Б┴┬я├Б■≤ я├Б√░я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б■Єя├бЇя├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├бЇя├Б■Єя├Б▄═я├Б√└я├Б√░я├Б┴┬я├Б┴╔я├Б■╛','ua','0000-00-00'),(177,'2002-10-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,2,0,286,293,'0000-00-00','0000-00-00','','',NULL,'János Bolyai\'s discoveries in number theory','я├п┤п╠я√я├Б■■я├Б√─я├Б√⌠я├Б■Єя├Б√═я├Б√═я├Б√▓ я├Б∙═я├Б√▄я├Б√░я├Б▄║я├Б■┌ я├Б∙▓я├Б√░я├Б√└я├Б┴єя├Б√▓п╠я√ я├Б┴┬ я├Б√═я├Б■≤я├Б√░я├Б√⌠п╠я√п╠я≈ я├бЇя├Б■Єя├Б▄═я├Б■≤я├Б√└','я├Б∙·я├Б√═я├Б√─я├Б√⌠я├Б┴╔я├Б√═я├Б■Єя├Б√▓ я├Б∙═я├Б√▄я├Б√░я├Б▄║я├Б■┌ я├Б∙▓я├Б√░я├Б√└я├Б┴єя├Б√▓я├Б■Є я├Б┴┬ я├Б√═я├Б■≤я├Б√░я├Б√⌠я├Б■Єя├Б■Є я├бЇя├Б■Єя├Б▄═я├Б■≤я├Б√└','ru','0000-00-00'),(179,'2003-10-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,1,0,3,47,'0000-00-00','0000-00-00','','',NULL,'Eigenvalue characterization of a system of difference equations','я├Б∙≈я├Б■┌я├Б√⌠я├Б■┌я├Б√─я├Б√═я├Б■≤я├Б√⌠п╠я√я├б═я├Б■┌я├Б■░п╠я√я├Б√▓ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■Є я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═я├Б■┌ я├Б┴┬я├Б√└я├Б■┌я├Б▄═я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├б═я├Б√▄я├Б■┌я├бЇя├Б■≤я├Б√▄я├Б√▄я├Б√▓я├Б√┬я├Б■Є','я├Б∙≈я├Б■┌я├Б√⌠я├Б■┌я├Б√─я├Б√═я├Б■≤я├Б√⌠я├Б■Єя├б═я├Б■┌я├Б■░я├Б■Єя├Б√▓ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б┴╔ я├Б√⌠я├Б■┌я├б═я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√▒я├Б√░ я├Б▄═я├Б√░я├Б■▄я├Б▄═я├Б√═я├Б┴┬я├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б√┬ я├б═я├Б√▄я├Б■┌я├бЇя├Б■≤я├Б√▄я├Б■Єя├Б√▓я├Б√┬','en','0000-00-00'),(180,'2004-01-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,414,429,'0000-00-00','0000-00-00','','',NULL,'Global solvability of a degenerate semilinear differential-operator equationq','я├я≈я├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■┌ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√▄п╠я√я├Б▄═я├Б√═я├Б┴є я├Б√░я├Б■■я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б┴┬я├Б■Єя├Б√⌠я├Б√░я├Б■■я├Б┬ я├Б■≤я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√▄я├Б■┌я├Б√▒п╠я√я├Б┴┬я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б√░я├Б√▒я├Б■≤я├Б√⌠я├Б■┌я├Б√═я├Б√░я├Б√⌠я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б√▄я├Б√▓','я├я≈я├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■┌я├Б√▓ я├Б√⌠я├Б■┌я├б═я├Б√⌠я├Б■≤я├Б▄║я├Б■Єя├Б√┬я├Б√░я├Б▄═я├Б√═я├Б┴є я├Б√░я├Б■■я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б┴┬я├Б┴╔я├Б√⌠я├Б√░я├Б┬ я├Б■■я├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√└я├Б─╒я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б√░я├Б√▒я├Б■≤я├Б√⌠я├Б■┌я├Б√═я├Б√░я├Б√⌠я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓','ru','0000-00-00'),(181,'2003-11-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,1,0,121,131,'0000-00-00','0000-00-00','','',NULL,'Stability of solutions of linear impulsive differential inclusions','я├п│я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ п╠я√я├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б┴┬я├Б√─я├Б√└я├Б■─я├бЇя├Б■≤я├Б√▄я├Б┴є','я├Б∙ёя├Б▄═я├Б√═я├Б√░я├Б■╪я├бЇя├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═я├Б┴є я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■Єя├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б┴┬я├Б√─я├Б√└я├Б■─я├бЇя├Б■≤я├Б√▄я├Б■Єя├Б■╪','ru','0000-00-00'),(182,'2004-03-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','я├Б∙²я├Б■≤я├Б√═я├Б─╒ TeX-я├Б■°я├Б■┌я├Б■╪я├Б√└я├Б■┌','This work is devoted to investigation of nonlinear transmission line containing nonlinear\r\ncapacitors. In the work we study the stability of a set of 2 coupled Ginzburg-Landau (GL) equations derived\r\nfrom a model of nonlinear transmission line. After deriving the main differential equation for the voltage,\r\nwe consider an expansion of the voltage amplitudes for 2 travelling waves and obtain the time and space\r\nGinzburg-Landau differential equations for these amplitudes. We next study the existence and stability of\r\nthe modulated amplitude waves in the complex plane, and show the existence of solition-like solutions.\r\n',NULL,'Ginzburg-Landau system of complex modulation equations for a distributed nonlinear-dispersive transmission line','Ginzburg-Landau system of complex modulation equations for a distributed nonlinear-dispersive transmission line','Ginzburg-Landau system of complex modulation equations for a distributed nonlinear-dispersive transmission line','en','0000-00-00'),(183,'2004-06-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'Stability and boundedness results on certain nonlinear vector diferential equations of fourth order','Stability and boundedness results on certain nonlinear vector diferential equations of fourth order','Stability and boundedness results on certain nonlinear vector diferential equations of fourth order','en','0000-00-00'),(184,'2004-04-29','ORAZIO DESCALZI MUno','2004-10-26','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','accepted',8,2,0,0,0,'0000-00-00','0000-00-00','','We consider the shock type wave solution of the modified quintic complex Ginzburg Landau equation and make a numerical study of its spatiotemporal stability. Discussions related to the behaviour of this front wave are introduced and it is shown how the velocities of the wave could be utilized to collect information concerning the patterns formation in the system. ',NULL,'Stability of shock waves in the modified quintic complex Ginzburg-Landau equation','Stability of shock waves in the modified quintic complex Ginzburg-Landau equation','Stability of shock waves in the modified quintic complex Ginzburg-Landau equation','en','0000-00-00'),(185,'2004-02-24','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,2,0,169,179,'0000-00-00','0000-00-00','','',NULL,'On the stability of Hill\'s equation with damping','я├Б∙÷я├Б√⌠я├Б√░ я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б√▄я├Б√▓ я├Б∙≈п╠я√я├Б√└я├Б√└я├Б■┌ я├б═п╠я√ я├б═я├Б■єя├Б■┌я├Б▄═я├Б■┌я├Б√▄я├Б√▄я├Б√▓я├Б√┬','я├Б∙·я├Б■▄ я├Б─╒я├Б▄═я├Б√═я├Б√░я├Б■╪я├бЇя├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б∙≈я├Б■Єя├Б√└я├Б√└я├Б■┌ я├б═ я├б═я├Б■┌я├Б√═я├Б─╒я├Б■╛я├Б■┌я├Б√▄я├Б■Єя├Б■≤я├Б√┬','en','0000-00-00'),(186,'2004-02-25','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'Existence of periodic solutions of a linear system of equations wih partial derivatives and linear pertutbations of arguments','п╠п├я├Б▄═я├Б√▄я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√▒я├Б■≤я├Б√⌠п╠я√я├Б√░я├Б■■я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═\r\n я├бЇя├Б■┌я├Б▄═я├Б√═я├Б■Єя├Б√▄я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б√▒я├Б√░я├Б■╛п╠я√я├Б■■я├Б√▄я├Б■Єя├Б√┬я├Б■Є п╠я√ я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б√░ я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б√═я├Б┴┬я├Б√░я├Б√⌠я├Б■≤я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б■┌я├Б√⌠я├Б■єя├Б─╒я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б■┌я├Б√┬я├Б■Є','я├п│я├Б─╒я├б╡я├Б■≤я├Б▄═я├Б√═я├Б┴┬я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■≤ я├Б√▒я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪\r\nя├Б▄═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б■Є я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░ я├Б√▒я├Б√⌠я├Б■≤я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├б═я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б■┌я├Б√⌠я├Б■єя├Б─╒я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б■┌я├Б√┬я├Б■Є','ua','0000-00-00'),(193,'2003-12-29','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,365,394,'0000-00-00','0000-00-00','','',NULL,'Stability of integral manifolds of an oscillation system with slowly varying frequencies and impulse effect','я├п│я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є п╠я√я├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б┴┬я├Б■Єя├Б■■я├Б─╒ я├Б√─я├Б√░я├Б√└я├Б■Єя├Б┴┬я├Б√▄я├Б√░п╠я≈ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■Є я├б═ я├Б√▒я├Б√░я├Б┴┬п╠я√я├Б√└я├Б┴єя├Б√▄я├Б√░ я├б═я├Б√┬п╠я√я├Б√▄я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√░я├Б√═я├Б■┌я├Б√┬я├Б■Є я├Б√═я├Б■┌ п╠я√я├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б√░я├Б■─ я├Б■■п╠я√п╠я■я├Б■─','я├Б∙ёя├Б▄═я├Б√═я├Б√░я├Б■╪я├бЇя├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═я├Б┴є я├Б■Єя├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├б═я├Б■Єя├Б√▓ я├Б√─я├Б√░я├Б√└я├Б■≤я├Б■▄я├Б■┌я├Б√═я├Б■≤я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■╪ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б┴╔ я├Б▄═ я├Б√┬я├Б■≤я├Б■■я├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б√░ я├Б■Єя├б═я├Б√┬я├Б■≤я├Б√▄я├Б√▓я├Б■─я├б╡я├Б■Єя├Б√┬я├Б■Єя├Б▄═я├Б√▓ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√░я├Б√═я├Б■┌я├Б√┬я├Б■Є я├Б■Є я├Б■Єя├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б┴╔я├Б√┬ я├Б┴┬я├Б√░я├б═я├Б■■я├Б■≤я├Б■╪я├Б▄═я├Б√═я├Б┴┬я├Б■Єя├Б■≤я├Б√┬','ua','0000-00-00'),(189,'2004-04-27','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,311,327,'0000-00-00','0000-00-00','','я├п┤ я├Б√⌠я├Б√░я├Б■▄я├Б√░я├Б√═п╠я√ я├Б√░я├Б√═я├Б√⌠я├Б■Єя├Б√┬я├Б■┌я├Б√▄я├Б√░ я├Б√░я├Б■▄я├Б√└я├Б■┌я├Б▄═я├Б√═п╠я√ я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄п╠я√я├б═я├Б■┌я├Б■░п╠я√п╠я≈ я├Б■■я├Б┴┬я├Б√░я├Б■╛ я├Б√═я├Б■┌ я├Б√═я├Б√⌠я├Б┴єя├Б√░я├Б■╛ я├Б■єя├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░ я├б═я├Б┴┬\'я├Б√▓я├б═я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б√░я├Б▄═я├Б■░я├Б■Єя├Б√└я├Б√▓я├Б√═я├Б√░я├Б√⌠п╠я√я├Б┴┬. я├Б∙·я├Б√▒я├Б■Єя├Б▄═я├Б■┌я├Б√▄я├Б√░ я├Б√░я├Б▄═я├Б√▄я├Б√░я├Б┴┬я├Б√▄п╠я√ я├Б√┬я├Б■≤я├Б■╛я├Б■┌я├Б√▄п╠я√я├б═я├Б√┬я├Б■Є я├Б√═я├Б■┌ я├Б■▄п╠я√я├Б■°я├Б─╒я├Б√⌠я├Б√─я├Б■┌я├Б■░п╠я√п╠я≈, я├бЇя├Б■≤я├Б√⌠я├Б■≤я├б═ я├Б√▓я├Б√─п╠я√ я├Б┴┬я├Б√═я├Б√⌠я├Б■┌я├бЇя├Б■┌п╠я■я├Б√═я├Б┴єя├Б▄═я├Б√▓ я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄п╠я√я├б═я├Б■┌я├Б■░п╠я√я├Б√▓ я├Б┴┬ я├Б√⌠я├Б√░я├б═я├Б■єя├Б√└я├Б√▓я├Б√▄я├Б─╒я├Б√═я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■┌я├Б■╛.',NULL,'Modelling of phase synchronization in systems of two and three coupled oscillators','я├р▒я├Б√░я├Б■■я├Б■≤я├Б√└я├Б■─я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б■°я├Б■┌я├б═я├Б√░я├Б┴┬я├Б√░п╠я≈ я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄п╠я√я├б═я├Б■┌я├Б■░п╠я√п╠я≈ я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■┌я├Б■╛ я├Б■■я├Б┴┬я├Б√░я├Б■╛ п╠я√ я├Б√═я├Б√⌠я├Б┴єя├Б√░я├Б■╛ я├б═я├Б┴┬\'я├Б√▓я├б═я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б√░я├Б▄═я├Б■░я├Б■Єя├Б√└я├Б√▓я├Б√═я├Б√░я├Б√⌠п╠я√я├Б┴┬','я├р▒я├Б√░я├Б■■я├Б■≤я├Б√└я├Б■Єя├Б√⌠я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■≤ я├Б■°я├Б■┌я├б═я├Б√░я├Б┴┬я├Б√░я├Б■╪ я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄я├Б■Єя├б═я├Б■┌я├Б■░я├Б■Єя├Б■Є я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■┌я├Б■╛ я├Б■■я├Б┴┬я├Б─╒я├Б■╛ я├Б■Є я├Б√═я├Б√⌠п╠я▒я├Б■╛ я├Б▄═я├Б┴┬я├Б√▓я├б═я├Б■┌я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б√░я├Б▄═я├Б■░я├Б■Єя├Б√└я├Б√└я├Б√▓я├Б√═я├Б√░я├Б√⌠я├Б√░я├Б┴┬','en','2004-04-27'),(191,'2004-07-09','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,336,355,'0000-00-00','0000-00-00','','',NULL,'Homogenization of the Robin problem in a thick multi-level junction','я├Б∙ёя├Б▄═я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇп╠я√ я├Б∙║я├Б√░я├Б■▄п╠я√я├Б√▄я├Б■┌ я├Б┴┬ я├Б■єя├Б─╒я├Б▄═я├Б√═я├Б√░я├Б√┬я├Б─╒ я├Б■▄я├Б■┌я├Б■єя├Б■┌я├Б√═я├Б√░я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б■≤я├Б┴┬я├Б√░я├Б√┬я├Б─╒ я├Б▄═я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б√░я├Б┴┬я├Б■Єя├б╡п╠я√','я├Б∙ёя├Б▄═я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■≤ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■Є я├Б∙║я├Б√░я├Б■▄я├Б■Єя├Б√▄я├Б■┌ я├Б┴┬ я├Б■єя├Б─╒я├Б▄═я├Б√═я├Б√░я├Б■╪ я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б─╒я├Б√⌠я├Б√░я├Б┴┬я├Б√▄я├Б■≤я├Б┴┬я├Б√░я├Б■╪ я├Б▄═я├Б√⌠я├Б■≤я├Б■■я├Б■≤','en','0000-00-00'),(192,'2004-06-09','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,430,436,'0000-00-00','0000-00-00','','',NULL,'Conditions for absolute instability of solutions of differential-difference equations','я├Б∙ёя├Б√┬я├Б√░я├Б┴┬я├Б■Є я├Б■┌я├Б■▄я├Б▄═я├Б√░я├Б√└я├Б■─я├Б√═я├Б√▄я├Б√░п╠я≈ я├Б√▄я├Б■≤я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─я├Б√░я├Б▄═я├Б√═п╠я√ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є','я├Б∙ёя├Б▄═я├Б√└я├Б√░я├Б┴┬я├Б■Єя├Б√▓ я├Б■┌я├Б■▄я├Б▄═я├Б√░я├Б√└я├Б■─я├Б√═я├Б√▄я├Б√░я├Б■╪ я├Б√▄я├Б■≤я├Б─╒я├Б▄═я├Б√═я├Б√░я├Б■╪я├бЇя├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б√⌠я├Б■┌я├б═я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪','ua','0000-00-00'),(195,'2004-06-25','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,302,310,'0000-00-00','0000-00-00','','',NULL,'On propeties of continuously differentiable on (0,+∞) solutions of differential-functional equations','я├Б∙÷я├Б√⌠я├Б√░ я├Б┴┬я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═п╠я√ я├Б√▄я├Б■≤я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б√⌠я├Б┴┬я├Б√▄я├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■╪я├Б√░я├Б┴┬я├Б√▄я├Б■Єя├Б■╛ я├Б√▄я├Б■┌ (0,+∞) я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є','я├Б∙· я├Б▄═я├Б┴┬я├Б√░я├Б■╪я├Б▄═я├Б√═я├Б┴┬я├Б■┌я├Б■╛ я├Б√▄я├Б■≤я├Б√▒я├Б√⌠я├Б■≤я├Б√⌠я├Б┴╔я├Б┴┬я├Б√▄я├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б√⌠я├Б─╒я├Б■≤я├Б√┬я├Б┴╔я├Б■╛ я├Б√▄я├Б■┌ (0,+∞) я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪','ru','0000-00-00'),(197,'2004-05-06','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'Dynamics of modulated wave trains in a discrete nonlinear-dispersive dissipative biinductance transmission line','Dynamics of modulated wave trains in a discrete nonlinear-dispersive dissipative biinductance transmission line','Dynamics of modulated wave trains in a discrete nonlinear-dispersive dissipative biinductance transmission line','en','0000-00-00'),(198,'2004-07-12','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'Asymptotical integration of singulary pertubed system of the differential equations with degeneration','я├Б∙▒я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■≤ п╠я√я├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б▄═я├Б■Єя├Б√▄я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░ я├б═я├Б■▄я├Б─╒я├Б√⌠я├Б■≤я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├Б┴┬я├Б■Єя├Б√⌠я├Б√░я├Б■■я├Б┬ я├Б■≤я├Б√▄я├Б√▄я├Б√▓я├Б√┬','я├Б∙▒я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б√░я├Б■≤ я├Б■Єя├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б■Єя├Б√⌠я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■≤ я├Б▄═я├Б■Єя├Б√▄я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░ я├Б┴┬я├Б√░я├б═я├Б√┬я├Б─╒я├б╡я├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├Б┴┬я├Б┴╔я├Б√⌠я├Б√░я├Б┬ я├Б■■я├Б■≤я├Б√▄я├Б■Єя├Б■≤я├Б√┬','ua','0000-00-00'),(199,'2004-02-17','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,555,561,'0000-00-00','0000-00-00','','',NULL,'On construction of a solution of a degenerate linear system of differential equations in a neighbourhood of an irregular singular point','я├Б∙÷я├Б√⌠я├Б√░ я├Б√▒я├Б√░я├Б■▄я├Б─╒я├Б■■я├Б√░я├Б┴┬я├Б─╒ я├Б√⌠я├Б√░я├б═я├Б┴┬я├Б√▓я├б═я├Б√─я├Б─╒ я├Б┴┬я├Б■Єя├Б√⌠я├Б√░я├Б■■я├Б┬ я├Б■≤я├Б√▄я├Б√░п╠я≈ я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б√░п╠я≈ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■Є я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├Б┴┬ я├Б√░я├Б√─я├Б√░я├Б√└п╠я√ п╠я√я├Б√⌠я├Б■≤я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░п╠я≈ я├Б√░я├Б▄═я├Б√░я├Б■▄я├Б√└я├Б■Єя├Б┴┬я├Б√░п╠я≈ я├Б√═я├Б√░я├бЇя├Б√─я├Б■Є','я├Б∙· я├Б√▒я├Б√░я├Б▄═я├Б√═я├Б√⌠я├Б√░я├Б■≤я├Б√▄я├Б■Єя├Б■Є я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б┴┬я├Б┴╔я├Б√⌠я├Б√░я├Б┬ я├Б■■я├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б■╪ я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░я├Б■╪ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б┴╔ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б┴┬ я├Б√░я├Б√─я├Б√⌠я├Б■≤я├Б▄═я├Б√═я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б■Єя├Б√⌠я├Б√⌠я├Б■≤я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░я├Б■╪ я├Б√░я├Б▄═я├Б√░я├Б■▄я├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б■╪ я├Б√═я├Б√░я├бЇя├Б√─я├Б■Є','ua','0000-00-00'),(200,'2005-06-17','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','rejected',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'Quantum dynamics of varied Van der Pol oscillator system','Quantum dynamics of varied Van der Pol oscillator system','Quantum dynamics of varied Van der Pol oscillator system','en','0000-00-00'),(224,'2004-11-02','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,562,573,'0000-00-00','0000-00-00','','',NULL,'Asymptotic representations of solutions of ordinary differential equations of order <i>n</i> with an exponential nonlinearity','я├Б∙▒я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б√░я├Б■≤ я├Б√▒я├Б√⌠я├Б■≤я├Б■■я├Б▄═я├Б√═я├Б■┌я├Б┴┬я├Б√└я├Б■≤я├Б√▄я├Б■Єя├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√░я├Б■▄я├Б┴╔я├Б√─я├Б√▄я├Б√░я├Б┴┬я├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓ <i>n</i>-я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б■┌ я├Б▄═ я├б╟я├Б√─я├Б▄═я├Б√▒я├Б√░я├Б√▄я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■╪ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б┴єя├Б■─','я├Б∙▒я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б√░я├Б■≤ я├Б√▒я├Б√⌠я├Б■≤я├Б■■я├Б▄═я├Б√═я├Б■┌я├Б┴┬я├Б√└я├Б■≤я├Б√▄я├Б■Єя├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√░я├Б■▄я├Б┴╔я├Б√─я├Б√▄я├Б√░я├Б┴┬я├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓ <i>n</i>-я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б■┌ я├Б▄═ я├б╟я├Б√─я├Б▄═я├Б√▒я├Б√░я├Б√▄я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■╪ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б┴єя├Б■─','ru','0000-00-00'),(202,'2003-07-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,2,0,147,154,'0000-00-00','0000-00-00','','',NULL,'On the point spectrum of the Laplace operator with δ-potentials in vertices of regular polyhedron','я├Б∙÷я├Б√⌠я├Б√░ я├Б√═я├Б√░я├бЇя├Б√─я├Б√░я├Б┴┬я├Б■Єя├Б■╪ я├Б▄═я├Б√▒я├Б■≤я├Б√─я├Б√═я├Б√⌠ я├Б√░я├Б√▒я├Б■≤я├Б√⌠я├Б■┌я├Б√═я├Б√░я├Б√⌠я├Б■┌ я├Б∙⌡я├Б■┌я├Б√▒я├Б√└я├Б■┌я├Б▄═я├Б■┌ п╠я√я├б═ δ-я├Б√▒я├Б√░я├Б√═я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б■┌я├Б√┬я├Б■Є я├Б─╒ я├Б┴┬я├Б■≤я├Б√⌠я├Б▄║я├Б■Єя├Б√▄я├Б■┌я├Б■╛ я├Б√▒я├Б√⌠я├Б■┌я├Б┴┬я├Б■Єя├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б■▄я├Б■┌я├Б■єя├Б■┌я├Б√═я├Б√░я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б√▄я├Б■Єя├Б√─п╠я√я├Б┴┬','я├Б∙· я├Б√═я├Б√░я├бЇя├Б■≤я├бЇя├Б√▄я├Б√░я├Б√┬ я├Б▄═я├Б√▒я├Б■≤я├Б√─я├Б√═я├Б√⌠я├Б■≤ я├Б√░я├Б√▒я├Б■≤я├Б√⌠я├Б■┌я├Б√═я├Б√░я├Б√⌠я├Б■┌ я├Б∙⌡я├Б■┌я├Б√▒я├Б√└я├Б■┌я├Б▄═я├Б■┌ я├Б▄═ δ-я├Б√▒я├Б√░я├Б√═я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б■┌я├Б√┬я├Б■Є я├Б┴┬ я├Б┴┬я├Б■≤я├Б√⌠я├Б▄║я├Б■Єя├Б√▄я├Б■┌я├Б■╛ я├Б√▒я├Б√⌠я├Б■┌я├Б┴┬я├Б■Єя├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б√▄я├Б■Єя├Б√─я├Б√░я├Б┴┬','ua','0000-00-00'),(203,'2003-12-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,2,0,180,187,'0000-00-00','0000-00-00','','',NULL,'The topological entropy of a dynamical system on the space of one-dimensional maps','я├п└я├Б√░я├Б√▒я├Б√░я├Б√└я├Б√░я├Б■єп╠я√я├бЇя├Б√▄я├Б■┌ я├Б■≤я├Б√▄я├Б√═я├Б√⌠я├Б√░я├Б√▒п╠я√я├Б√▓ я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√┬п╠я√я├бЇя├Б√▄я├Б√░п╠я≈ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■Є я├Б√▄я├Б■┌ я├Б√▒я├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б√░я├Б√⌠п╠я√ я├Б√░я├Б■■я├Б√▄я├Б√░я├Б┴┬я├Б■Єя├Б√┬п╠я√я├Б√⌠я├Б√▄я├Б■Єя├Б■╛ я├Б┴┬п╠я√я├Б■■я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б┴є','я├п└я├Б√░я├Б√▒я├Б√░я├Б√└я├Б√░я├Б■єя├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■┌я├Б√▓ я├б╟я├Б√▄я├Б√═я├Б√⌠я├Б√░я├Б√▒я├Б■Єя├Б√▓ я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√┬я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б√░я├Б■╪ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б┴╔ я├Б√▄я├Б■┌ я├Б√▒я├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б√⌠я├Б■┌я├Б√▄я├Б▄═я├Б√═я├Б┴┬я├Б■≤ я├Б√░я├Б■■я├Б√▄я├Б√░я├Б√┬я├Б■≤я├Б√⌠я├Б√▄я├Б┴╔я├Б■╛ я├Б√░я├Б√═я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■╪','ua','2004-05-28'),(204,'2004-08-31','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','rejected',0,0,0,0,0,'0000-00-00','0000-00-00','я├Б∙·я├Б▄║я├Б■Єя├Б■▄я├Б√░я├бЇя├Б√▄я├Б√░ я├Б√▒я├Б√⌠я├Б■Єя├Б▄═я├Б√└я├Б■┌я├Б√▄я├Б■┌ я├Б√─ я├Б√▄я├Б■┌я├Б√┬, я├Б■┌я├Б┴┬я├Б√═я├Б√░я├Б√⌠ я├Б■╛я├Б√░я├Б√═я├Б■≤я├Б√└ я├Б┴┬ я├Б∙ёя├р▒я├п├. я├Б∙÷я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б■┌я├Б√▄я├Б√░ я├Б┴┬ я├Б∙ёя├р▒я├п├ 23/09/2004.','In this paper, sufficient conditions are obtained under which all solutions of a non-autonomous differential equations of the fifth order are uniformly bounded and tend to zero together with their derivatives to the fourth order as <i>t</i> tends to ∞.',NULL,'A result on the asymptotic behaviour of solutions of certain non-autonomous differential equations of the fifth order','A result on the asymptotic behaviour of solutions of certain non-autonomous differential equations of the fifth order','A result on the asymptotic behaviour of solutions of certain non-autonomous differential equations of the fifth order','en','0000-00-00'),(205,'2004-01-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,2,0,229,240,'0000-00-00','0000-00-00','','я├п┤ я├Б■■я├Б■┌я├Б√▄п╠я√я├Б■╪ я├Б▄═я├Б√═я├Б■┌я├Б√═я├Б√═п╠я√ я├Б■■я├Б√░я├Б▄═я├Б√└п╠я√я├Б■■я├Б┬ я├Б─╒п╠я■я├Б√═я├Б┴єя├Б▄═я├Б√▓ я├Б┴┬я├Б■Єя├Б√▄я├Б■Єя├Б√─я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б■╛я├Б■┌я├Б√░я├Б√═я├Б■Єя├бЇя├Б√▄я├Б√░п╠я≈ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√─я├Б√░я├Б┴┬я├Б√░п╠я≈\r\n\r\nя├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄п╠я√я├б═я├Б■┌я├Б■░п╠я√п╠я≈ я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬п╠я√ я├Б■єя├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░ я├б═я├Б┴┬\'я├Б√▓я├б═я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б┴┬п╠я√я├Б■■я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б┴є.\r\n\r\nя├Б∙÷я├Б√⌠я├Б√░я├Б┴┬я├Б√░я├Б■■я├Б■Єя├Б√═я├Б┴єя├Б▄═я├Б√▓ я├Б■┌я├Б√▄я├Б■┌я├Б√└п╠я√я├б═ я├Б▄═я├Б√═я├Б√⌠я├Б─╒я├Б√─я├Б√═я├Б─╒я├Б√⌠я├Б■Є я├Б√─я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б■≤я├Б√⌠я├Б√▄я├Б■Єя├Б■╛ я├б═я├Б√░я├Б√▄ я├Б┴┬ я├Б√░я├Б■▄я├Б√└я├Б■┌я├Б▄═я├Б√═п╠я√ я├Б√┬я├Б■┌я├Б√└я├Б■Єя├Б■╛\r\n\r\nя├б═я├Б√▄я├Б■┌я├бЇя├Б■≤я├Б√▄я├Б┴є я├Б√▒я├Б■┌я├Б√⌠я├Б■┌я├Б√┬я├Б■≤я├Б√═я├Б√⌠я├Б■┌ я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б─╒ $\\eps$ я├Б√═я├Б■┌ я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б─╒я├Б√┬я├Б√░я├Б┴┬я├Б■Є я├Б─╒я├Б√═я├Б┴┬я├Б√░я├Б√⌠я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б■╛я├Б■┌я├Б√░я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛\r\n\r\nя├Б■┌я├Б√═я├Б√⌠я├Б■┌я├Б√─я├Б√═я├Б√░я├Б√⌠п╠я√я├Б┴┬ я├Б√▄я├Б■┌ я├Б√─я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б■≤я├Б√⌠я├Б√▄я├Б■Єя├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б┴┬я├Б■Єя├Б■■я├Б■┌я├Б■╛. я├Б∙╗я├Б√▄я├Б■┌я├Б■╪я├Б■■я├Б■≤я├Б√▄я├Б√░ я├Б■°я├Б√░я├Б√⌠я├Б√┬я├Б─╒я├Б√└я├Б─╒ я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б─╒ я├Б√┬п╠я√я├Б┬ \r\n\r\nя├Б√═я├Б√⌠я├Б■┌я├Б√▄я├Б▄═я├Б┴┬я├Б■≤я├Б√⌠я├Б▄═я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б√═я├Б■┌ я├Б√▒я├Б√░я├б═я├Б■■я├Б√░я├Б┴┬я├Б┬ я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├бЇя├Б■Єя├Б▄═я├Б√└я├Б■┌я├Б√┬я├Б■Є я├Б∙⌡я├Б√▓я├Б√▒я├Б─╒я├Б√▄я├Б√░я├Б┴┬я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б√═я├Б√⌠я├Б■┌п╠я■я├Б√─я├Б√═я├Б√░я├Б√⌠п╠я√я├Б■╪ я├Б√▄я├Б■┌\r\n\r\nя├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б┴┬я├Б■Єя├Б■■п╠я√, я├Б■┌ я├Б√═я├Б■┌я├Б√─я├Б√░я├Б┬ я├Б√▄я├Б■≤я├Б√░я├Б■▄я├Б■╛п╠я√я├Б■■я├Б√▄п╠я√ я├Б─╒я├Б√┬я├Б√░я├Б┴┬я├Б■Є я├Б√═я├Б√⌠я├Б■┌я├Б√▄я├Б▄═я├Б┴┬я├Б■≤я├Б√⌠я├Б▄═я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░п╠я≈ я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─я├Б√░я├Б▄═я├Б√═п╠я√ я├Б■░я├Б■Єя├Б■╛ я├Б√═я├Б√⌠я├Б■┌п╠я■я├Б√─я├Б√═я├Б√░я├Б√⌠п╠я√я├Б■╪.\r\n\r\n\r\nIn this paper we investigate the chaotic partial synchronization\r\n\r\nappearing in a system of globally coupled maps. We analyze the\r\n\r\nstructure of clustering zones for small coupling values $\\eps$ and\r\n\r\nthe prerequisites for chaotic attractors being formed on cluster\r\n\r\nmanifolds. We obtain the relationship between transverse and\r\n\r\nlongitudinal Lyapunov numbers for a chaotic trajectory and we\r\n\r\nderive also the necessary conditions for transverse stability of\r\n\r\nthe latter.\r\n\r\n',NULL,'Partial synchronization in a system of globally coupled maps','я├Б∙╛я├Б■┌я├Б▄═я├Б√═я├Б√─я├Б√░я├Б┴┬я├Б■┌ я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄п╠я√я├б═я├Б■┌я├Б■░п╠я√я├Б√▓ я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬п╠я√ я├Б■єя├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░ я├б═я├Б┴┬\'я├Б√▓я├б═я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б┴┬п╠я√я├Б■■я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б┴є','я├Б∙╛я├Б■┌я├Б▄═я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■┌я├Б√▓ я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄я├Б■Єя├б═я├Б■┌я├Б■░я├Б■Єя├Б√▓ я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■≤ я├Б■єя├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░ я├Б▄═я├Б┴┬я├Б√▓я├б═я├Б■┌я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б√░я├Б√═я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■╪','ua','0000-00-00'),(206,'2004-09-09','','2004-09-21','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,495,515,'0000-00-00','0000-00-00','','',NULL,'Periodic solutions of linear impulsive differential inclusions','я├Б∙÷я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■Єя├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б┴┬я├Б√─я├Б√└я├Б■─я├бЇя├Б■≤я├Б√▄я├Б■Єя├Б■╪','я├Б∙÷я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■Єя├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б┴┬я├Б√─я├Б√└я├Б■─я├бЇя├Б■≤я├Б√▄я├Б■Єя├Б■╪','ru','0000-00-00'),(207,'2004-05-24','я├Б√─я├Б■≤я├Б√▄я├Б√─я├Б■≤я├Б√▄','2004-06-24','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'An aggregation-iterative analogue of the Newton method','я├Б∙▒я├Б■єя├Б√⌠я├Б■≤я├Б■єя├Б■┌я├Б■░п╠я√я├Б■╪я├Б√▄я├Б√░-п╠я√я├Б√═я├Б■≤я├Б√⌠я├Б■┌я├Б√═я├Б■Єя├Б┴┬я├Б√▄я├Б■Єя├Б■╪ я├Б■┌я├Б√▄я├Б■┌я├Б√└я├Б√░я├Б■є я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■я├Б─╒ я├Б∙²я├Б┴єя├Б■─я├Б√═я├Б√░я├Б√▄я├Б■┌','я├Б∙▒я├Б■єя├Б√⌠я├Б■≤я├Б■єя├Б■┌я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б√▄я├Б√░-я├Б■Єя├Б√═я├Б■≤я├Б√⌠я├Б■┌я├Б√═я├Б■Єя├Б┴┬я├Б√▄я├Б┴╔я├Б■╪ я├Б■┌я├Б√▄я├Б■┌я├Б√└я├Б√░я├Б■є я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■я├Б■┌ я├Б∙²я├Б┴єя├Б■─я├Б√═я├Б√░я├Б√▄я├Б■┌','ua','0000-00-00'),(208,'2004-05-24','','2004-06-24','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'On the convergence of one-parameter aggregation-iterative methods','я├Б∙÷я├Б√⌠я├Б√░ я├б═я├Б■▄п╠я√я├Б┬ я├Б√▄п╠я√я├Б▄═я├Б√═я├Б┴є я├Б√░я├Б■■я├Б√▄я├Б√░я├Б√▒я├Б■┌я├Б√⌠я├Б■┌я├Б√┬я├Б■≤я├Б√═я├Б√⌠я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б■┌я├Б■єя├Б√⌠я├Б■≤я├Б■єя├Б■┌я├Б■░п╠я√я├Б■╪я├Б√▄я├Б√░-п╠я√я├Б√═я├Б■≤я├Б√⌠я├Б■┌я├Б√═я├Б■Єя├Б┴┬я├Б√▄я├Б■Єя├Б■╛ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■п╠я√я├Б┴┬','я├Б∙· я├Б▄═я├Б■╛я├Б√░я├Б■■я├Б■Єя├Б√┬я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б√░я├Б■■я├Б√▄я├Б√░я├Б√▒я├Б■┌я├Б√⌠я├Б■┌я├Б√┬я├Б■≤я├Б√═я├Б√⌠я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б■┌я├Б■єя├Б√⌠я├Б■≤я├Б■єя├Б■┌я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б√▄я├Б√░-я├Б■Єя├Б√═я├Б■≤я├Б√⌠я├Б■┌я├Б√═я├Б■Єя├Б┴┬я├Б√▄я├Б┴╔я├Б■╛ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■я├Б√░я├Б┴┬','ua','0000-00-00'),(209,'2004-10-21','Saburou Saitoh (Step','2004-10-22','2004-12-08','2004-12-08','2005-02-05','Saburou Saitoh (Step','0000-00-00','0000-00-00','accepted',0,0,0,0,0,'0000-00-00','2005-09-15','Referee: ssaitoh@eg.gunma-u.ac.jp \r\nSaburou Saitoh\r\nDepartment of Mathematics,\r\nFaculty of Engineering,\r\nGunma University,\r\nKiryu 376-8515, Japan.','',NULL,'On the completeness of oscillation spaces','On the completeness of oscillation spaces','On the completeness of oscillation spaces','en','2005-09-15'),(210,'2004-10-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','rejected',0,0,0,0,0,'0000-00-00','0000-00-00','я├Б∙▒я├Б┴┬я├Б√═я├Б√░я├Б√⌠я├Б┴╔ я├Б√░я├Б√═я├Б√░я├б═я├Б┴┬я├Б■┌я├Б√└я├Б■Є я├Б√⌠я├Б■┌я├Б■▄я├Б√░я├Б√═я├Б─╒ я├Б■Єя├б═ я├Б√▒я├Б■≤я├бЇя├Б■┌я├Б√═я├Б■Є 23.11.2004.','',NULL,'Periodic problems with φ-Laplacian in presence of non-ordered lower and upper functions','Periodic problems with φ-Laplacian in presence of non-ordered lower and upper functions','Periodic problems with φ-Laplacian in presence of non-ordered lower and upper functions','en','0000-00-00'),(211,'2004-08-25','я├п│.я├я■.я├Б∙▓я├Б√░я├Б√⌠я├Б■Єя├Б▄═я├Б■≤я├Б√▄','2004-05-13','0000-00-00','0000-00-00','2004-10-05','я├Б∙·.я├п│.я├Б∙⌡п╠я√я├Б√┬я├Б■┌я├Б√⌠я├бЇя├Б■≤','2004-11-14','0000-00-00','review_2',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'Construction of the general solution to the Lame 3D equations of elasticity theory','я├Б∙╗я├Б√▄я├Б■┌я├Б■╛я├Б√░я├Б■■я├Б┬ я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├б═я├Б■┌я├Б■єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б─╒ я├Б√═я├Б√⌠я├Б■Єя├Б┴┬я├Б■Єя├Б√┬п╠я√я├Б√⌠я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├Б∙⌡я├Б√▓я├Б√┬я├Б■≤ я├Б√═я├Б■≤я├Б√░я├Б√⌠п╠я√п╠я≈ я├Б√▒я├Б√⌠я├Б─╒я├Б┬ я├Б√▄я├Б√░я├Б▄═я├Б√═п╠я√','я├Б∙╗я├Б√▄я├Б■┌я├Б■╛я├Б√░я├Б■■я├Б┬ я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├б═я├Б■┌я├Б■єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б─╒ я├Б√═я├Б√⌠я├Б■Єя├Б┴┬я├Б■Єя├Б√┬п╠я√я├Б√⌠я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├Б∙⌡я├Б√▓я├Б√┬я├Б■≤ я├Б√═я├Б■≤я├Б√░я├Б√⌠п╠я√п╠я≈ я├Б√▒я├Б√⌠я├Б─╒я├Б┬ я├Б√▄я├Б√░я├Б▄═я├Б√═п╠я√','ua','2004-10-05'),(212,'2004-12-06','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'Canonical reduction on cotangent symplectic manifolds with a group action and on the associated main foliations with connections','я├Б∙ я├Б■┌я├Б√▄я├Б√░я├Б√▄п╠я√я├бЇя├Б√▄я├Б■┌ я├Б√⌠я├Б■≤я├Б■■я├Б─╒я├Б√─я├Б■░п╠я√я├Б√▓ я├Б√▄я├Б■┌ я├Б√─я├Б√░я├Б■■я├Б√░я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√└я├Б■≤я├Б√─я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б┴┬я├Б■Єя├Б■■я├Б■┌я├Б■╛ п╠я√я├б═ я├Б■єя├Б√⌠я├Б─╒я├Б√▒я├Б√░я├Б┴┬я├Б√░я├Б■─ я├Б■■п╠я√п╠я■я├Б■─ я├Б√═я├Б■┌ я├Б√▄я├Б■┌ я├Б■┌я├Б▄═я├Б√░я├Б■░п╠я√я├Б■╪я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б■єя├Б√░я├Б√└я├Б√░я├Б┴┬я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠я├Б√░я├б═я├Б▄║я├Б■┌я├Б√⌠я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓я├Б■╛ п╠я√я├б═ я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√▄п╠я√я├Б▄═я├Б√═я├Б■─','я├Б∙ я├Б■┌я├Б√▄я├Б√░я├Б√▄п╠я√я├бЇя├Б√▄я├Б■┌ я├Б√⌠я├Б■≤я├Б■■я├Б─╒я├Б√─я├Б■░п╠я√я├Б√▓ я├Б√▄я├Б■┌ я├Б√─я├Б√░я├Б■■я├Б√░я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√└я├Б■≤я├Б√─я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б┴┬я├Б■Єя├Б■■я├Б■┌я├Б■╛ п╠я√я├б═ я├Б■єя├Б√⌠я├Б─╒я├Б√▒я├Б√░я├Б┴┬я├Б√░я├Б■─ я├Б■■п╠я√п╠я■я├Б■─ я├Б√═я├Б■┌ я├Б√▄я├Б■┌ я├Б■┌я├Б▄═я├Б√░я├Б■░п╠я√я├Б■╪я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б■єя├Б√░я├Б√└я├Б√░я├Б┴┬я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠я├Б√░я├б═я├Б▄║я├Б■┌я├Б√⌠я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓я├Б■╛ п╠я√я├б═ я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√▄п╠я√я├Б▄═я├Б√═я├Б■─','ua','0000-00-00'),(213,'2004-12-02','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,186,200,'0000-00-00','0000-00-00','','',NULL,'Behavior of solutions of second order differential equations with sublinear damping','Behavior of solutions of second order differential equations with sublinear damping','Behavior of solutions of second order differential equations with sublinear damping','en','0000-00-00'),(214,'2004-05-28','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,295,301,'0000-00-00','0000-00-00','','',NULL,'Wexler inequality and almost periodic solutions of differential equations with deviating argument of mixed type','я├Б∙²я├Б■≤я├Б√⌠п╠я√я├Б┴┬я├Б√▄п╠я√я├Б▄═я├Б√═я├Б┴є я├п┤я├Б■≤я├Б√─я├Б▄═я├Б√└я├Б■≤я├Б√⌠я├Б■┌ п╠я√ я├Б√┬я├Б■┌я├Б■╪я├Б┬ я├Б■≤ я├Б√▒я├Б■≤я├Б√⌠п╠я√я├Б√░я├Б■■я├Б■Єя├бЇя├Б√▄п╠я√ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б■Є я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├Б■┌я├Б√⌠я├Б■єя├Б─╒я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б√░я├Б√┬ я├Б√┬п╠я√я├Б▄║я├Б■┌я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√═я├Б■Єя├Б√▒я├Б─╒','я├Б∙²я├Б■≤я├Б√⌠я├Б■┌я├Б┴┬я├Б■≤я├Б√▄я├Б▄═я├Б√═я├Б┴┬я├Б√░ я├п┤я├Б■≤я├Б√─я├Б▄═я├Б√└я├Б■≤я├Б√⌠я├Б■┌ я├Б■Є я├Б√▒я├Б√░я├бЇя├Б√═я├Б■Є я├Б√▒я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├Б■┌я├Б√⌠я├Б■єя├Б─╒я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б√░я├Б√┬ я├Б▄═я├Б√┬я├Б■≤я├Б▄║я├Б■┌я├Б√▄я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√═я├Б■Єя├Б√▒я├Б■┌','en','0000-00-00'),(215,'2004-04-18','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,3,0,356,364,'0000-00-00','0000-00-00','','',NULL,'?????????? ?????????????????? ?????????????????бЇ???? ???????????? ???????????????? ???????????????? ?????? ?????????????бЇ???????Б─╒ ?????????????б═?? ???Б─╒???????????? ????????????','я├я■я├Б■≤я├Б√▓я├Б√─п╠я√ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄п╠я√ я├Б√┬я├Б■┌я├Б√═я├Б■≤я├Б√┬я├Б■┌я├Б√═я├Б■Єя├бЇя├Б√▄п╠я√ я├Б√┬я├Б√░я├Б■■я├Б■≤я├Б√└п╠я√ я├Б√─я├Б√░я├Б√└я├Б■Єя├Б┴┬я├Б√▄я├Б■Єя├Б■╛ я├Б√▒я├Б√⌠я├Б√░я├Б■░я├Б■≤я├Б▄═п╠я√я├Б┴┬ я├Б√▒я├Б√⌠я├Б■Є я├Б√▒я├Б√░я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├бЇя├Б√▄я├Б√░я├Б√┬я├Б─╒ я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б√⌠п╠я√я├б═п╠я√ я├Б▄═я├Б─╒я├Б■■я├Б■Єя├Б√▄я├Б√▄я├Б√░п╠я≈ я├Б▄═я├Б√═п╠я√я├Б√▄я├Б√─я├Б■Є','я├я■я├Б■≤я├Б√▓я├Б√─п╠я√ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄п╠я√ я├Б√┬я├Б■┌я├Б√═я├Б■≤я├Б√┬я├Б■┌я├Б√═я├Б■Єя├бЇя├Б√▄п╠я√ я├Б√┬я├Б√░я├Б■■я├Б■≤я├Б√└п╠я√ я├Б√─я├Б√░я├Б√└я├Б■Єя├Б┴┬я├Б√▄я├Б■Єя├Б■╛ я├Б√▒я├Б√⌠я├Б√░я├Б■░я├Б■≤я├Б▄═п╠я√я├Б┴┬ я├Б√▒я├Б√⌠я├Б■Є я├Б√▒я├Б√░я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├бЇя├Б√▄я├Б√░я├Б√┬я├Б─╒ я├Б√▒я├Б■≤я├Б√⌠я├Б■≤я├Б√⌠п╠я√я├б═п╠я√ я├Б▄═я├Б─╒я├Б■■я├Б■Єя├Б√▄я├Б√▄я├Б√░п╠я≈ я├Б▄═я├Б√═п╠я√я├Б√▄я├Б√─я├Б■Є','ua','0000-00-00'),(216,'2004-12-07','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','accepted',0,0,0,0,0,'0000-00-00','0000-00-00','','In this paper, a fixed point theorem due to Schaefer combined with a selection theorem due to Bressan and Colombo [8] for lower semicontinuous multivalued operators with nonempty closed and decomposable values is used to investigate the existence of solutions for first and second order impulsive functional differential inclusions with variable times.\r\n',NULL,'Nonconvex valued impulsive functional differential inclusions with variable times','Nonconvex valued impulsive functional differential inclusions with variable times','Nonconvex valued impulsive functional differential inclusions with variable times','en','0000-00-00'),(217,'2004-02-25','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,462,467,'0000-00-00','0000-00-00','','',NULL,'Construction of periodic solutions of linear systems of partial differential equations with linear argument deviations','я├Б∙÷я├Б√░я├Б■▄я├Б─╒я├Б■■я├Б√░я├Б┴┬я├Б■┌ я├Б√▒я├Б■≤я├Б√⌠п╠я√я├Б√░я├Б■■я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б■Єя├Б√▄я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б√▒я├Б√░я├Б■╛п╠я√я├Б■■я├Б√▄я├Б■Єя├Б√┬я├Б■Є п╠я√ я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б┴┬п╠я√я├Б■■я├Б■╛я├Б■Єя├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б√▓я├Б√┬я├Б■Є я├Б■┌я├Б√⌠я├Б■єя├Б─╒я├Б√┬я├Б■≤я├Б√▄я├Б√═п╠я√я├Б┴┬','я├Б∙÷я├Б√░я├Б▄═я├Б√═я├Б√⌠я├Б√░я├Б■≤я├Б√▄я├Б■Єя├Б■≤ я├Б√▒я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б■Є я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√░я├Б√═я├Б√─я├Б√└я├Б√░я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓я├Б√┬я├Б■Є я├Б■┌я├Б√⌠я├Б■єя├Б─╒я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б√░я├Б┴┬','ua','0000-00-00'),(218,'2004-09-10','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,487,494,'0000-00-00','0000-00-00','','',NULL,'On the global stability of a nonlinear difference equation','я├Б∙÷я├Б√⌠я├Б√░ я├Б■єя├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б─╒ я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є я├Б√░я├Б■■я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б√░я├Б■єя├Б√░ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б√▄я├Б√▓','я├Б∙· я├Б■єя├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■╪ я├Б─╒я├Б▄═я├Б√═я├Б√░я├Б■╪я├бЇя├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б√░я├Б■■я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤п╠я√я├Б■╪я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠я├Б■┌я├б═я├Б√▄я├Б√░я├Б▄═я├Б√═я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓','ua','2004-12-04'),(219,'2004-06-18','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,475,486,'0000-00-00','0000-00-00','','',NULL,'Asymptoric solutions to the first order differential equation with deviated argument and slowly varying coefficients','Asymptoric solutions to the first order differential equation with deviated argument and slowly varying coefficients','Asymptoric solutions to the first order differential equation with deviated argument and slowly varying coefficients','en','0000-00-00'),(220,'2004-10-02','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,538,554,'0000-00-00','0000-00-00','','',NULL,'Some exact conditions of the solvability of the initial value problem for systems of linear functional-differential equations','п²п╣п╨п╬я┌п╬я─я▀п╣ я┌п╬я┤пҐя▀п╣ я┐я│п╩п╬п╡п╦я▐ я─п╟пЇя─п╣я┬п╦п╪п╬я│я┌п╦ пҐп╟я┤п╟п╩я▄пҐп╬п╧ пЇп╟пЄп╟я┤п╦ пЄп╩я▐ я│п╦я│я┌п╣п╪ п╩п╦пҐп╣п╧пҐя▀я┘ я└п╨пҐя├п╦п╬пҐп╟п╩я▄пҐп╬-пЄп╦я└я└п╣я─п╣пҐя├п╦п╟п╩я▄пҐя▀я┘ я┐я─п╟п╡пҐп╣пҐп╦п╧','п²п╣п╨п╬я┌п╬я─я▀п╣ я┌п╬я┤пҐя▀п╣ я┐я│п╩п╬п╡п╦я▐ я─п╟пЇя─п╣я┬п╦п╪п╬я│я┌п╦ пҐп╟я┤п╟п╩я▄пҐп╬п╧ пЇп╟пЄп╟я┤п╦ пЄп╩я▐ я│п╦я│я┌п╣п╪ п╩п╦пҐп╣п╧пҐя▀я┘ я└п╨пҐя├п╦п╬пҐп╟п╩я▄пҐп╬-пЄп╦я└я└п╣я─п╣пҐя├п╦п╟п╩я▄пҐя▀я┘ я┐я─п╟п╡пҐп╣пҐп╦п╧','ru','0000-00-00'),(221,'2005-02-02','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,80,88,'0000-00-00','0000-00-00','я├Б∙²я├Б■┌я├Б■■п╠я√я├Б■╪я├Б▄║я├Б√└я├Б■┌ я├Б√▒я├Б√░ email\r\nя├Б√▒я├Б■┌я├Б√▒я├Б■≤я├Б√⌠я├Б√░я├Б┴┬я├Б─╒ я├Б√─я├Б√░я├Б√▒п╠я√я├Б■─ я├Б■┌я├Б┴┬я├Б√═я├Б√░я├Б√⌠я├Б■Є я├Б√▄я├Б■┌я├Б■■п╠я√я├Б▄═я├Б√└я├Б■┌я├Б√└я├Б■Є 28-я├Б■єя├Б√░ я├Б▄═п╠я√я├бЇя├Б√▄я├Б√▓ 2005','',NULL,'Integro-differential inclusion with the Hukuhara derivative','п╠п├я├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄п╠я√ я├Б┴┬я├Б√─я├Б√└я├Б■─я├бЇя├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├б═ я├Б√▒я├Б√░я├Б■╛п╠я√я├Б■■я├Б√▄я├Б√░я├Б■─ я├Б∙≈я├Б─╒я├Б√─я├Б─╒я├Б■╛я├Б■┌я├Б√⌠я├Б■Є','я├Б∙≤я├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■≤ я├Б┴┬я├Б√─я├Б√└я├Б■─я├бЇя├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б▄═ я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б√░я├Б■╪ я├Б∙≈я├Б─╒я├Б√─я├Б─╒я├Б■╛я├Б■┌я├Б√⌠я├Б┴╔','ru','0000-00-00'),(222,'2003-07-05','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,439,445,'0000-00-00','0000-00-00','','',NULL,'Oscillation of nonlinear hyperbolic differential equations with impulses','я├Б∙ я├Б√░я├Б√└я├Б■Єя├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б√▓ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б■єп╠я√я├Б√▒я├Б■≤я├Б√⌠я├Б■▄я├Б√░я├Б√└п╠я√я├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ п╠я√я├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б■┌я├Б√┬я├Б■Є','я├Б∙ я├Б√░я├Б√└я├Б■≤я├Б■▄я├Б■┌я├Б√▄я├Б■Єя├Б√▓ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■єя├Б■Єя├Б√▒я├Б■≤я├Б√⌠я├Б■▄я├Б√░я├Б√└я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├Б■Єя├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б■┌я├Б√┬я├Б■Є','en','0000-00-00'),(223,'2004-06-16','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',7,4,0,446,461,'0000-00-00','0000-00-00','','',NULL,'Properties of the limit states of a conflict dynamical system','я├п┤я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б■Єя├Б┴┬я├Б√░я├Б▄═я├Б√═п╠я√ я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б√═я├Б■┌я├Б√▄п╠я√я├Б┴┬ я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√┬п╠я√я├бЇя├Б√▄я├Б√░п╠я≈ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■Є я├Б√─я├Б√░я├Б√▄я├Б■°я├Б√└п╠я√я├Б√─я├Б√═я├Б─╒','я├п│я├Б┴┬я├Б√░я├Б■╪я├Б▄═я├Б√═я├Б┴┬я├Б■┌ я├Б√▒я├Б√░я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б■Єя├бЇя├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б√░я├Б▄═я├Б√═я├Б√░я├Б√▓я├Б√▄я├Б■Єя├Б■╪ я├Б■■я├Б■Єя├Б√▄я├Б■┌я├Б√┬я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б√░я├Б■╪ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б┴╔ я├Б√─я├Б√░я├Б√▄я├Б■°я├Б√└я├Б■Єя├Б√─я├Б√═я├Б■┌','ua','0000-00-00'),(225,'2004-12-27','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,3,8,'0000-00-00','0000-00-00','','',NULL,'On asymptotic properties of continuously differentiable solutions of quasilinear differential-functional equations','я├Б∙·я├Б■▄ я├Б■┌я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б▄═я├Б┴┬я├Б√░я├Б■╪я├Б▄═я├Б√═я├Б┴┬я├Б■┌я├Б■╛ я├Б√▄я├Б■≤я├Б√▒я├Б√⌠я├Б■≤я├Б√⌠я├Б┴╔я├Б┴┬я├Б√▄я├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б√⌠я├Б─╒я├Б■≤я├Б√┬я├Б┴╔я├Б■╛ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√─я├Б┴┬я├Б■┌я├б═я├Б■Єя├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪','я├Б∙·я├Б■▄ я├Б■┌я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б▄═я├Б┴┬я├Б√░я├Б■╪я├Б▄═я├Б√═я├Б┴┬я├Б■┌я├Б■╛ я├Б√▄я├Б■≤я├Б√▒я├Б√⌠я├Б■≤я├Б√⌠я├Б┴╔я├Б┴┬я├Б√▄я├Б√░ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б√⌠я├Б─╒я├Б■≤я├Б√┬я├Б┴╔я├Б■╛ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√─я├Б┴┬я├Б■┌я├б═я├Б■Єя├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪','ru','0000-00-00'),(226,'2005-09-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,9,17,'0000-00-00','0000-00-00','','',NULL,'On positive definite Tits forms for unbounded partially ordered sets with involution','я├Б∙· я├Б√▒я├Б√░я├Б√└я├Б√░я├Б┬ я├Б■Єя├Б√═я├Б■≤я├Б√└я├Б┴єя├Б√▄я├Б√░ я├Б√░я├Б√▒я├Б√⌠я├Б■≤я├Б■■я├Б■≤я├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б■°я├Б√░я├Б√⌠я├Б√┬я├Б■┌я├Б■╛ я├п└я├Б■Єя├Б√═я├Б▄═я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б√▄я├Б■≤я├Б√░я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б■Єя├бЇя├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б■Єя├бЇя├Б√▄я├Б√░ я├Б─╒я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√░я├бЇя├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■≤я├Б▄═я├Б√═я├Б┴┬ я├Б▄═ я├Б■Єя├Б√▄я├Б┴┬я├Б√░я├Б√└я├Б■─я├Б■░я├Б■Єя├Б■≤я├Б■╪','я├Б∙· я├Б√▒я├Б√░я├Б√└я├Б√░я├Б┬ я├Б■Єя├Б√═я├Б■≤я├Б√└я├Б┴єя├Б√▄я├Б√░ я├Б√░я├Б√▒я├Б√⌠я├Б■≤я├Б■■я├Б■≤я├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б■°я├Б√░я├Б√⌠я├Б√┬я├Б■┌я├Б■╛ я├п└я├Б■Єя├Б√═я├Б▄═я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б√▄я├Б■≤я├Б√░я├Б■єя├Б√⌠я├Б■┌я├Б√▄я├Б■Єя├бЇя├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б■Єя├бЇя├Б√▄я├Б√░ я├Б─╒я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√░я├бЇя├Б■≤я├Б√▄я├Б√▄я├Б┴╔я├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■≤я├Б▄═я├Б√═я├Б┴┬ я├Б▄═ я├Б■Єя├Б√▄я├Б┴┬я├Б√░я├Б√└я├Б■─я├Б■░я├Б■Єя├Б■≤я├Б■╪','ru','0000-00-00'),(227,'2004-12-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,18,28,'0000-00-00','0000-00-00','','',NULL,'On asymptotics of solutions of nonlinear second order differential equations','я├Б∙·я├Б■▄ я├Б■┌я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├Б√─я├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б┴┬я├Б√═я├Б√░я├Б√⌠я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б■┌','я├Б∙·я├Б■▄ я├Б■┌я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├Б√─я├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б┴┬я├Б√═я├Б√░я├Б√⌠я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б■┌','ru','0000-00-00'),(228,'2005-02-01','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,46,60,'0000-00-00','0000-00-00','','',NULL,'Systems of coupled piecewise linear maps with a central element: stability of the synchronized state','я├п│я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■Є я├б═я├Б┴┬\'я├Б√▓я├б═я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б√─я├Б─╒я├Б▄═я├Б√─я├Б√░я├Б┴┬я├Б√░-я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б┴┬п╠я√я├Б■■я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б┴є я├б═ я├Б■░я├Б■≤я├Б√▄я├Б√═я├Б√⌠я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б√┬ я├Б■≤я├Б√└я├Б■≤я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б√░я├Б√┬: я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄п╠я√я├б═я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б▄═я├Б√═я├Б■┌я├Б√▄я├Б─╒','я├п│я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬я├Б■Є я├б═я├Б┴┬\'я├Б√▓я├б═я├Б■┌я├Б√▄я├Б■Єя├Б■╛ я├Б√─я├Б─╒я├Б▄═я├Б√─я├Б√░я├Б┴┬я├Б√░-я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б┴┬п╠я√я├Б■■я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б┴є я├б═ я├Б■░я├Б■≤я├Б√▄я├Б√═я├Б√⌠я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б√┬ я├Б■≤я├Б√└я├Б■≤я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б√░я├Б√┬: я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є я├Б▄═я├Б■Єя├Б√▄я├Б■╛я├Б√⌠я├Б√░я├Б√▄п╠я√я├б═я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б▄═я├Б√═я├Б■┌я├Б√▄я├Б─╒','ua','0000-00-00'),(229,'2004-12-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,29,45,'0000-00-00','0000-00-00','','',NULL,'On global solutions of linear difference equations with deviating argument','я├Б∙÷я├Б√⌠я├Б√░ я├Б■єя├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄п╠я√ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б■Є я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├Б┴┬п╠я√я├Б■■я├Б■╛я├Б■Єя├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б√▓я├Б√┬ я├Б■┌я├Б√⌠я├Б■єя├Б─╒я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б─╒','я├Б∙÷я├Б√⌠я├Б√░ я├Б■єя├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄п╠я√ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б■Є я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├Б┴┬п╠я√я├Б■■я├Б■╛я├Б■Єя├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б√▓я├Б√┬ я├Б■┌я├Б√⌠я├Б■єя├Б─╒я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б─╒','ua','0000-00-00'),(230,'2004-12-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,61,79,'0000-00-00','0000-00-00','','',NULL,'A substantiation of the averaging method for multifrequence system with an impulsive effect','я├Б∙·я├Б■▄я├Б■єя├Б√⌠я├Б─╒я├Б√▄я├Б√═я├Б─╒я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■я├Б─╒ я├Б─╒я├Б▄═я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б■■я├Б√└я├Б√▓ я├Б■▄я├Б■┌я├Б■єя├Б■┌я├Б√═я├Б√░я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√░я├Б√═я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ п╠я√я├б═ п╠я√я├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б√░я├Б■─ я├Б■■п╠я√п╠я■я├Б■─','я├Б∙·я├Б■▄я├Б■єя├Б√⌠я├Б─╒я├Б√▄я├Б√═я├Б─╒я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■я├Б─╒ я├Б─╒я├Б▄═я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б■■я├Б√└я├Б√▓ я├Б■▄я├Б■┌я├Б■єя├Б■┌я├Б√═я├Б√░я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√░я├Б√═я├Б√▄я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ п╠я√я├б═ п╠я√я├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б√░я├Б■─ я├Б■■п╠я√п╠я■я├Б■─','ua','0000-00-00'),(232,'2005-02-03','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,89,122,'0000-00-00','0000-00-00','','',NULL,'A von Neumann boundary-value problem for a singularly perturbed heat equation with an impulsive effect','я├Б∙ я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б■┌ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■┌ я├Б∙²я├Б■≤я├Б■╪я├Б√┬я├Б■┌я├Б√▄я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б▄═я├Б■Єя├Б√▄я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░ я├б═я├Б■▄я├Б─╒я├Б√⌠я├Б■≤я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б√▄я├Б√▓ я├Б√═я├Б■≤я├Б√▒я├Б√└я├Б√░я├Б√▒я├Б√⌠я├Б√░я├Б┴┬п╠я√я├Б■■я├Б√▄я├Б√░я├Б▄═я├Б√═п╠я√ я├б═ п╠я√я├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б√░я├Б■─ я├Б■■п╠я√п╠я■я├Б■─','я├Б∙ я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б■┌ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■┌ я├Б∙²я├Б■≤я├Б■╪я├Б√┬я├Б■┌я├Б√▄я├Б■┌ я├Б■■я├Б√└я├Б√▓ я├Б▄═я├Б■Єя├Б√▄я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░ я├б═я├Б■▄я├Б─╒я├Б√⌠я├Б■≤я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б√▄я├Б√▓ я├Б√═я├Б■≤я├Б√▒я├Б√└я├Б√░я├Б√▒я├Б√⌠я├Б√░я├Б┴┬п╠я√я├Б■■я├Б√▄я├Б√░я├Б▄═я├Б√═п╠я√ я├б═ п╠я√я├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б√░я├Б■─ я├Б■■п╠я√п╠я■я├Б■─','ua','0000-00-00'),(233,'2004-07-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,123,131,'0000-00-00','0000-00-00','','',NULL,'A numerical-analytic method for studying periodic solutions of partial integro-differential equations with impulsive effects','я├Б∙╛я├Б■Єя├Б▄═я├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б√░-я├Б■┌я├Б√▄я├Б■┌я├Б√└я├Б■Єя├Б√═я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╪ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■ я├Б■Єя├Б▄═я├Б▄═я├Б√└я├Б■≤я├Б■■я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б√▓ я├Б√▒я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б■Єя├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б▄═ я├Б■Єя├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б┴╔','я├Б∙╛я├Б■Єя├Б▄═я├Б√└я├Б■≤я├Б√▄я├Б√▄я├Б√░-я├Б■┌я├Б√▄я├Б■┌я├Б√└я├Б■Єя├Б√═я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╪ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■ я├Б■Єя├Б▄═я├Б▄═я├Б√└я├Б■≤я├Б■■я├Б√░я├Б┴┬я├Б■┌я├Б√▄я├Б■Єя├Б√▓ я├Б√▒я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б■Єя├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░-я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б▄═ я├Б■Єя├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б┴╔','ru','0000-00-00'),(234,'2005-12-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,1,0,132,144,'0000-00-00','0000-00-00','','',NULL,'On asymptotics of solutions of semiexplicit differential systems','я├Б∙·я├Б■▄ я├Б■┌я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├Б√─я├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√▒я├Б√░я├Б√└я├Б─╒я├Б√▓я├Б┴┬я├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪','я├Б∙·я├Б■▄ я├Б■┌я├Б▄═я├Б■Єя├Б√┬я├Б√▒я├Б√═я├Б√░я├Б√═я├Б■Єя├Б√─я├Б■≤ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б√▒я├Б√░я├Б√└я├Б─╒я├Б√▓я├Б┴┬я├Б√▄я├Б┴╔я├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪','ru','0000-00-00'),(236,'2005-02-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','accepted',8,3,0,0,0,'0000-00-00','0000-00-00','','',NULL,'Estimates of some functionals with free poles on rays','я├Б∙·я├Б■░я├Б■≤я├Б√▄я├Б√─я├Б■Є я├Б√▄я├Б■≤я├Б√─я├Б√░я├Б√═я├Б√░я├Б√⌠я├Б┴╔я├Б■╛ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б√░я├Б┴┬ я├Б▄═я├Б√░ я├Б▄═я├Б┴┬я├Б√░я├Б■▄я├Б√░я├Б■■я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√▒я├Б√░я├Б√└я├Б■─я├Б▄═я├Б■┌я├Б√┬я├Б■Є я├Б√▄я├Б■┌ я├Б√└я├Б─╒я├бЇя├Б■┌я├Б■╛','я├Б∙·я├Б■░я├Б■≤я├Б√▄я├Б√─я├Б■Є я├Б√▄я├Б■≤я├Б√─я├Б√░я├Б√═я├Б√░я├Б√⌠я├Б┴╔я├Б■╛ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б√░я├Б┴┬ я├Б▄═я├Б√░ я├Б▄═я├Б┴┬я├Б√░я├Б■▄я├Б√░я├Б■■я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√▒я├Б√░я├Б√└я├Б■─я├Б▄═я├Б■┌я├Б√┬я├Б■Є я├Б√▄я├Б■┌ я├Б√└я├Б─╒я├бЇя├Б■┌я├Б■╛','ru','0000-00-00'),(237,'2005-02-15','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,278,288,'0000-00-00','0000-00-00','','',NULL,'Domain of convergence of the iteration process for a weakly nonlinear boundary-value problem','я├Б∙·я├Б■▄я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б┴є я├Б▄═я├Б■╛я├Б√░я├Б■■я├Б■Єя├Б√┬я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б■Єя├Б√═я├Б■≤я├Б√⌠я├Б■┌я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б√▄я├Б√░я├Б■╪ я├Б√▒я├Б√⌠я├Б√░я├Б■░я├Б■≤я├Б■■я├Б─╒я├Б√⌠я├Б┴╔ я├Б■■я├Б√└я├Б√▓ я├Б▄═я├Б√└я├Б■┌я├Б■▄я├Б√░я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░я├Б■╪ я├Б√─я├Б√⌠я├Б■┌я├Б■≤я├Б┴┬я├Б√░я├Б■╪ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■Є','я├Б∙·я├Б■▄я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б┴є я├Б▄═я├Б■╛я├Б√░я├Б■■я├Б■Єя├Б√┬я├Б√░я├Б▄═я├Б√═я├Б■Є я├Б■Єя├Б√═я├Б■≤я├Б√⌠я├Б■┌я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б√▄я├Б√░я├Б■╪ я├Б√▒я├Б√⌠я├Б√░я├Б■░я├Б■≤я├Б■■я├Б─╒я├Б√⌠я├Б┴╔ я├Б■■я├Б√└я├Б√▓ я├Б▄═я├Б√└я├Б■┌я├Б■▄я├Б√░я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б√░я├Б■╪ я├Б√─я├Б√⌠я├Б■┌я├Б■≤я├Б┴┬я├Б√░я├Б■╪ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■Є','ru','0000-00-00'),(238,'2005-04-29','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,154,158,'0000-00-00','0000-00-00','','',NULL,'On periodic solutions of systems of nonlinear partial differential-functional equations','я├Б∙÷я├Б√⌠я├Б√░ я├Б√▒я├Б■≤я├Б√⌠п╠я√я├Б√░я├Б■■я├Б■Єя├бЇя├Б√▄п╠я√ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б■Є я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├б═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б■Єя├Б√▄я├Б√▄я├Б■Єя├Б√┬я├Б■Є я├Б√▒я├Б√░я├Б■╛п╠я√я├Б■■я├Б√▄я├Б■Єя├Б√┬я├Б■Є','я├Б∙· я├Б√▒я├Б■≤я├Б√⌠я├Б■Єя├Б√░я├Б■■я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б√⌠я├Б■≤я├Б▄║я├Б■≤я├Б√▄я├Б■Єя├Б√▓я├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√▄я├Б■≤я├Б√└я├Б■Єя├Б√▄я├Б■≤я├Б■╪я├Б√▄я├Б┴╔я├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б■╪ я├Б▄═ я├бЇя├Б■┌я├Б▄═я├Б√═я├Б√▄я├Б┴╔я├Б√┬я├Б■Є я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б┴╔я├Б√┬я├Б■Є','ua','0000-00-00'),(240,'2005-07-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'The Darboux problem for a differential equation containing a fractional derivative','я├Б∙╗я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■┌ я├я■я├Б■┌я├Б√⌠я├Б■▄я├Б─╒ я├Б■■я├Б√└я├Б√▓ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓, я├Б▄═я├Б√░я├Б■■я├Б■≤я├Б√⌠я├Б┬ я├Б■┌я├б╡я├Б■≤я├Б■єя├Б√░\r\nя├Б■■я├Б√⌠я├Б√░я├Б■▄я├Б√▄я├Б─╒я├Б■─ я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б─╒я├Б■─','я├Б∙╗я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■┌ я├я■я├Б■┌я├Б√⌠я├Б■▄я├Б─╒ я├Б■■я├Б√└я├Б√▓ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░я├Б■єя├Б√░ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓, я├Б▄═я├Б√░я├Б■■я├Б■≤я├Б√⌠я├Б┬ я├Б■┌я├б╡я├Б■≤я├Б■єя├Б√░\r\nя├Б■■я├Б√⌠я├Б√░я├Б■▄я├Б√▄я├Б─╒я├Б■─ я├Б√▒я├Б√⌠я├Б√░я├Б■Єя├б═я├Б┴┬я├Б√░я├Б■■я├Б√▄я├Б─╒я├Б■─','ru','0000-00-00'),(241,'2005-03-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,165,173,'0000-00-00','0000-00-00','','',NULL,'Sufficient conditions for existence of bounded solutions for a systems of nonlinear difference equations','я├я■я├Б√░я├Б√═я├Б■┌я├Б√═я├Б√▄п╠я√ я├Б─╒я├Б√┬я├Б√░я├Б┴┬я├Б■Є п╠я√я├Б▄═я├Б√▄я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√░я├Б■▄я├Б√┬я├Б■≤я├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є','я├я■я├Б√░я├Б√═я├Б■┌я├Б√═я├Б√▄п╠я√ я├Б─╒я├Б√┬я├Б√░я├Б┴┬я├Б■Є п╠я√я├Б▄═я├Б√▄я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√░я├Б■▄я├Б√┬я├Б■≤я├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√▄я├Б■≤я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є','ua','0000-00-00'),(242,'2005-02-25','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,159,164,'0000-00-00','0000-00-00','','',NULL,'Nonmonotonicity of kneading invariants in the family of kinked maps','я├Б∙²я├Б■≤я├Б√┬я├Б√░я├Б√▄я├Б√░я├Б√═я├Б√░я├Б√▄я├Б√▄п╠я√я├Б▄═я├Б√═я├Б┴є я├Б√▄п╠я√я├Б■■п╠я√я├Б√▄я├Б■є п╠я√я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═п╠я√я├Б┴┬ я├Б■■я├Б√└я├Б√▓ я├Б▄═п╠я√я├Б√┬\'п╠я≈ я├Б√─я├Б─╒я├Б▄═я├Б√─я├Б√░я├Б┴┬я├Б√░-я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б┴┬п╠я√я├Б■■я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б┴є','я├Б∙²я├Б■≤я├Б√┬я├Б√░я├Б√▄я├Б√░я├Б√═я├Б√░я├Б√▄я├Б√▄п╠я√я├Б▄═я├Б√═я├Б┴є я├Б√▄п╠я√я├Б■■п╠я√я├Б√▄я├Б■є п╠я√я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═п╠я√я├Б┴┬ я├Б■■я├Б√└я├Б√▓ я├Б▄═п╠я√я├Б√┬\'п╠я≈ я├Б√─я├Б─╒я├Б▄═я├Б√─я├Б√░я├Б┴┬я├Б√░-я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б■Єя├Б■╛ я├Б┴┬п╠я√я├Б■■я├Б√░я├Б■▄я├Б√⌠я├Б■┌я├Б┬ я├Б■≤я├Б√▄я├Б┴є','en','0000-00-00'),(243,'2005-01-13','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,201,214,'0000-00-00','0000-00-00','','',NULL,'Implicit difference methods for first order partial differential functional equations','я├Б∙²я├Б■≤я├Б√▓я├Б┴┬я├Б√▄п╠я√ я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬п╠я√ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■я├Б■Є я├Б■■я├Б√└я├Б√▓ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├Б√▒я├Б■≤я├Б√⌠я├Б▄║я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б─╒','я├Б∙²я├Б■≤я├Б√▓я├Б┴┬я├Б√▄п╠я√ я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬п╠я√ я├Б√┬я├Б■≤я├Б√═я├Б√░я├Б■■я├Б■Є я├Б■■я├Б√└я├Б√▓ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б√░-я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б√░я├Б√▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є я├Б√▒я├Б■≤я├Б√⌠я├Б▄║я├Б√░я├Б■єя├Б√░ я├Б√▒я├Б√░я├Б√⌠я├Б√▓я├Б■■я├Б√─я├Б─╒','en','0000-00-00'),(244,'2005-02-08','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,147,153,'0000-00-00','0000-00-00','','',NULL,'Estimates for some functionals for open sets','я├Б∙·я├Б■░п╠я√я├Б√▄я├Б√─я├Б■Є я├Б■■я├Б■≤я├Б√▓я├Б√─я├Б■Єя├Б■╛ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░п╠я√я├Б√░я├Б√▄я├Б■┌я├Б√└п╠я√я├Б┴┬ я├Б■■я├Б√└я├Б√▓ я├Б┴┬п╠я√я├Б■■я├Б√─я├Б√⌠я├Б■Єя├Б√═я├Б■Єя├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■Єя├Б√▄','я├Б∙·я├Б■░я├Б■≤я├Б√▄я├Б√─я├Б■Є я├Б√▄я├Б■≤я├Б√─я├Б√░я├Б√═я├Б√░я├Б√⌠я├Б┴╔я├Б■╛ я├Б■°я├Б─╒я├Б√▄я├Б√─я├Б■░я├Б■Єя├Б√░я├Б√▄я├Б■┌я├Б√└я├Б√░я├Б┴┬ я├Б■■я├Б√└я├Б√▓ я├Б√░я├Б√═я├Б√─я├Б√⌠я├Б┴╔я├Б√═я├Б┴╔я├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■≤я├Б▄═я├Б√═я├Б┴┬','ru','0000-00-00'),(245,'2005-02-28','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,265,277,'0000-00-00','0000-00-00','','',NULL,'Control of the strain field near the crack in elastic layer','я├Б∙ я├Б■≤я├Б√⌠я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√▒я├Б√░я├Б√└я├Б■≤я├Б√┬ я├Б√▄я├Б■┌я├Б√▒я├Б√⌠я├Б─╒я├Б■єя├Б■Є я├Б■▄п╠я√я├Б√└я├Б√▓ я├Б√═я├Б√⌠п╠я√я├б╡я├Б■Єя├Б√▄я├Б■Є я├Б┴┬ я├Б√▒я├Б√⌠я├Б─╒я├Б┬ я├Б√▄я├Б√░я├Б√┬я├Б─╒ я├Б▄║я├Б■┌я├Б√⌠п╠я√','я├Б∙ я├Б■≤я├Б√⌠я├Б─╒я├Б┴┬я├Б■┌я├Б√▄я├Б√▄я├Б√▓ я├Б√▒я├Б√░я├Б√└я├Б■≤я├Б√┬ я├Б√▄я├Б■┌я├Б√▒я├Б√⌠я├Б─╒я├Б■єя├Б■Є я├Б■▄п╠я√я├Б√└я├Б√▓ я├Б√═я├Б√⌠п╠я√я├б╡я├Б■Єя├Б√▄я├Б■Є я├Б┴┬ я├Б√▒я├Б√⌠я├Б─╒я├Б┬ я├Б√▄я├Б√░я├Б√┬я├Б─╒ я├Б▄║я├Б■┌я├Б√⌠п╠я√','en','0000-00-00'),(246,'2005-03-28','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,241,257,'0000-00-00','0000-00-00','','',NULL,'Homogenization of a boundary-value problem with the variable of the bboundary condition type in a thick two-level junction','я├Б∙ёя├Б▄═я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б√─я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б√░п╠я≈ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇп╠я√ я├б═п╠я√ я├б═я├Б√┬п╠я√я├Б√▄я├Б√░я├Б■─ я├Б√═я├Б■Єя├Б√▒я├Б─╒ я├Б√─я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б■Єя├Б■╛ я├Б─╒я├Б√┬я├Б√░я├Б┴┬ я├Б─╒ я├Б■єя├Б─╒я├Б▄═я├Б√═я├Б√░я├Б√┬я├Б─╒ я├Б■■я├Б┴┬я├Б√░я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б■≤я├Б┴┬я├Б√░я├Б√┬я├Б─╒ я├б═\'п╠я■я├Б■■я├Б√▄я├Б■┌я├Б√▄я├Б√▄п╠я√','я├Б∙ёя├Б▄═я├Б■≤я├Б√⌠я├Б■≤я├Б■■я├Б√▄я├Б■≤я├Б√▄я├Б√▄я├Б√▓ я├Б√─я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б√░п╠я≈ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇп╠я√ я├б═п╠я√ я├б═я├Б√┬п╠я√я├Б√▄я├Б√░я├Б■─ я├Б√═я├Б■Єя├Б√▒я├Б─╒ я├Б√─я├Б√⌠я├Б■┌я├Б■╪я├Б√░я├Б┴┬я├Б■Єя├Б■╛ я├Б─╒я├Б√┬я├Б√░я├Б┴┬ я├Б─╒ я├Б■єя├Б─╒я├Б▄═я├Б√═я├Б√░я├Б√┬я├Б─╒ я├Б■■я├Б┴┬я├Б√░я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б■≤я├Б┴┬я├Б√░я├Б√┬я├Б─╒ я├б═\'п╠я■я├Б■■я├Б√▄я├Б■┌я├Б√▄я├Б√▄п╠я√','ua','0000-00-00'),(247,'2005-05-30','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,258,264,'0000-00-00','0000-00-00','','',NULL,'Invariant sets of difference systems and their stability','п╠п├я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═я├Б√▄п╠я√ я├Б√┬я├Б√░я├Б┬ я├Б■Єя├Б√▄я├Б■Є я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√═я├Б■┌ п╠я≈я├Б■╛ я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є','п╠п├я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═я├Б√▄п╠я√ я├Б√┬я├Б√░я├Б┬ я├Б■Єя├Б√▄я├Б■Є я├Б√⌠п╠я√я├б═я├Б√▄я├Б■Єя├Б■░я├Б■≤я├Б┴┬я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б√═я├Б■┌ п╠я≈я├Б■╛ я├Б▄═я├Б√═п╠я√я├Б■╪я├Б√─п╠я√я├Б▄═я├Б√═я├Б┴є','ua','0000-00-00'),(248,'2005-02-03','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,224,233,'0000-00-00','0000-00-00','','',NULL,'Fundamental solutions of the Cauchy problem for invariant Λ(μ)-hyperbolic operators on Riemannian manifolds','я├я√я├Б─╒я├Б√▄я├Б■■я├Б■┌я├Б√┬я├Б■≤я├Б√▄я├Б√═я├Б■┌я├Б√└я├Б┴єя├Б√▄п╠я√ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─я├Б■Є я├б═я├Б■┌я├Б■■я├Б■┌я├бЇп╠я√ я├Б∙ я├Б√░я├Б▄║п╠я√ я├Б■■я├Б√└я├Б√▓ п╠я√я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═я├Б√▄я├Б■Єя├Б■╛ Λ(μ)-я├Б■єп╠я√я├Б√▒я├Б■≤я├Б√⌠я├Б■▄я├Б√░я├Б√└п╠я√я├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б√░я├Б√▒я├Б■≤я├Б√⌠я├Б■┌я├Б√═я├Б√░я├Б√⌠п╠я√я├Б┴┬ я├Б√▄я├Б■┌ я├Б√⌠п╠я√я├Б√┬я├Б■┌я├Б√▄я├Б√░я├Б┴┬я├Б■Єя├Б■╛ я├Б√┬я├Б√▄я├Б√░я├Б■єя├Б√░я├Б┴┬я├Б■Єя├Б■■я├Б■┌я├Б■╛','Fundamental solutions of the Cauchy problem for invariant Λ(μ)-hyperbolic operators on Riemannian manifolds','ua','0000-00-00'),(249,'2005-03-28','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,216,223,'0000-00-00','0000-00-00','','',NULL,'Solvability of ellliptic problems in a domain with canonical point','я├Б∙║я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√▄п╠я√я├Б▄═я├Б√═я├Б┴є я├Б■≤я├Б√└п╠я√я├Б√▒я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇ я├Б┴┬ я├Б√░я├Б■▄я├Б√└я├Б■┌я├Б▄═я├Б√═я├Б√▓я├Б■╛ я├б═ я├Б√─я├Б√░я├Б√▄п╠я√я├бЇя├Б√▄я├Б√░я├Б■─ я├Б√═я├Б√░я├бЇя├Б√─я├Б√░я├Б■─','Solvability of ellliptic problems in a domain with canonical point','ua','0000-00-00'),(250,'2005-03-31','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,234,240,'0000-00-00','0000-00-00','','',NULL,'Invariant sets for a systems of stochastic differential equations with jumps','п╠п├я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═я├Б√▄п╠я√ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■Єя├Б√▄я├Б■Є я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б▄═я├Б√═я├Б√░я├Б■╛я├Б■┌я├Б▄═я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є п╠я√я├б═ я├Б▄═я├Б√═я├Б√⌠я├Б■Єя├Б■▄я├Б√─я├Б■┌я├Б√┬я├Б■Є','п╠п├я├Б√▄я├Б┴┬я├Б■┌я├Б√⌠п╠я√я├Б■┌я├Б√▄я├Б√═я├Б√▄п╠я√ я├Б√┬я├Б√▄я├Б√░я├Б┬ я├Б■Єя├Б√▄я├Б■Є я├Б▄═я├Б■Єя├Б▄═я├Б√═я├Б■≤я├Б√┬ я├Б▄═я├Б√═я├Б√░я├Б■╛я├Б■┌я├Б▄═я├Б√═я├Б■Єя├бЇя├Б√▄я├Б■Єя├Б■╛ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╛ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б┴є п╠я√я├б═ я├Б▄═я├Б√═я├Б√⌠я├Б■Єя├Б■▄я├Б√─я├Б■┌я├Б√┬я├Б■Є','ua','0000-00-00'),(251,'2005-02-20','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,2,0,174,185,'0000-00-00','0000-00-00','','',NULL,'Qualitative behaviour of randomly perturbed reaction-diffusion equation','я├Б∙═я├Б√─п╠я√я├Б▄═я├Б√▄я├Б■┌ я├Б√▒я├Б√░я├Б┴┬я├Б■≤я├Б■■п╠я√я├Б√▄я├Б√─я├Б■┌ я├Б√⌠я├Б√░я├б═я├Б┴┬\'я├Б√▓я├б═я├Б√─п╠я√я├Б┴┬ я├Б┴┬я├Б■Єя├Б√▒я├Б■┌я├Б■■я├Б√─я├Б√░я├Б┴┬я├Б√░ я├б═я├Б■▄я├Б─╒я├Б√⌠я├Б■≤я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б√▄я├Б√▓ я├Б√⌠я├Б■≤я├Б■┌я├Б√─я├Б■░п╠я√п╠я≈-я├Б■■я├Б■Єя├Б■°я├Б─╒я├б═п╠я√п╠я≈','Qualitative behaviour of randomly perturbed reaction-diffusion equation','ua','0000-00-00'),(252,'2005-07-26','A. Chichurin','2005-09-06','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'A complete asymptotic analysis of an oscillation free nonlinear equation of Bessel type with a pole in the dependent variable','A complete asymptotic analysis of an oscillation free nonlinear equation of Bessel type with a pole in the dependent variable','A complete asymptotic analysis of an oscillation free nonlinear equation of Bessel type with a pole in the dependent variable','en','0000-00-00'),(253,'2002-01-01','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',5,3,0,416,433,'0000-00-00','0000-00-00','','',NULL,'On a boundary-value problem of periodic type for first-order linear functional differential equations','On a boundary-value problem of periodic type for first-order linear functional differential equations','On a boundary-value problem of periodic type for first-order linear functional differential equations','en','0000-00-00'),(254,'2005-05-12','я├п┤. я├п┤. я├Б∙²я├Б√░я├Б┴┬я├Б■Єя├Б■░я├Б┴є','0000-00-00','0000-00-00','2005-03-27','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'On the regular precession with respect to an inclined axis in the problem on the motion of a hyrostat under the action of potential and hyroscopic forces','я├Б∙· я├Б√⌠я├Б■≤я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░я├Б■╪ я├Б√▒я├Б√⌠я├Б■≤я├Б■░я├Б■≤я├Б▄═я├Б▄═я├Б■Єя├Б■Є я├Б√░я├Б√═я├Б√▄я├Б√░я├Б▄═я├Б■Єя├Б√═я├Б■≤я├Б√└я├Б┴єя├Б√▄я├Б√░ я├Б√▄я├Б■┌я├Б√─я├Б√└я├Б√░я├Б√▄я├Б√▄я├Б√░я├Б■╪ я├Б√░я├Б▄═я├Б■Є я├Б┴┬ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■≤ я├Б√░ я├Б■■я├Б┴┬я├Б■Єя├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■Є я├Б■єя├Б■Єя├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б■┌я├Б√═я├Б■┌ я├Б√▒я├Б√░я├Б■■ я├Б■■я├Б■≤я├Б■╪я├Б▄═я├Б√═я├Б┴┬я├Б■Єя├Б■≤я├Б√┬ я├Б√▒я├Б√░я├Б√═я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б■Є я├Б■єя├Б■Єя├Б√⌠я├Б√░я├Б▄═я├Б√─я├Б√░я├Б√▒я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б√└','я├Б∙· я├Б√⌠я├Б■≤я├Б■єя├Б─╒я├Б√└я├Б√▓я├Б√⌠я├Б√▄я├Б√░я├Б■╪ я├Б√▒я├Б√⌠я├Б■≤я├Б■░я├Б■≤я├Б▄═я├Б▄═я├Б■Єя├Б■Є я├Б√░я├Б√═я├Б√▄я├Б√░я├Б▄═я├Б■Єя├Б√═я├Б■≤я├Б√└я├Б┴єя├Б√▄я├Б√░ я├Б√▄я├Б■┌я├Б√─я├Б√└я├Б√░я├Б√▄я├Б√▄я├Б√░я├Б■╪ я├Б√░я├Б▄═я├Б■Є я├Б┴┬ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■≤ я├Б√░ я├Б■■я├Б┴┬я├Б■Єя├Б┬ я├Б■≤я├Б√▄я├Б■Єя├Б■Є я├Б■єя├Б■Єя├Б√⌠я├Б√░я├Б▄═я├Б√═я├Б■┌я├Б√═я├Б■┌ я├Б√▒я├Б√░я├Б■■ я├Б■■я├Б■≤я├Б■╪я├Б▄═я├Б√═я├Б┴┬я├Б■Єя├Б■≤я├Б√┬ я├Б√▒я├Б√░я├Б√═я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╛ я├Б■Є я├Б■єя├Б■Єя├Б√⌠я├Б√░я├Б▄═я├Б√─я├Б√░я├Б√▒я├Б■Єя├бЇя├Б■≤я├Б▄═я├Б√─я├Б■Єя├Б■╛ я├Б▄═я├Б■Єя├Б√└','ru','0000-00-00'),(255,'2005-09-28','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','я├п┤я├Б■Єя├Б■▄я├Б■≤я├Б√⌠п╠я√я├Б√═я├Б┴є, я├б╡я├Б√░ я├Б√⌠я├Б√░я├Б■▄я├Б■Єя├Б√═я├Б■Є:',NULL,'Hamiltonian finite-dimensional erductions of the oscillation-type Lax integrable superconform hierarchies','я├я≈я├Б■┌я├Б√┬п╠я√я├Б√└я├Б┴єя├Б√═я├Б√░я├Б√▄я├Б√░я├Б┴┬п╠я√ я├Б▄═я├Б√─п╠я√я├Б√▄я├бЇя├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б┴┬я├Б■Єя├Б√┬п╠я√я├Б√⌠я├Б√▄п╠я√ я├Б√⌠я├Б■≤я├Б■■я├Б─╒я├Б√─я├Б■░п╠я√п╠я≈ я├Б√░я├Б▄═я├Б■░я├Б■Єя├Б√└я├Б√▓я├Б√═я├Б√░я├Б√⌠я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√═я├Б■Єя├Б√▒я├Б─╒ п╠я√я├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░я├Б┴┬я├Б√▄я├Б■Єя├Б■╛ я├б═я├Б■┌ я├Б∙⌡я├Б■┌я├Б√─я├Б▄═я├Б√░я├Б√┬\r\nя├Б▄═я├Б─╒я├Б√▒я├Б■≤я├Б√⌠я├Б√─я├Б√░я├Б√▄я├Б■°я├Б√░я├Б√⌠я├Б√┬я├Б√▄я├Б■Єя├Б■╛ п╠я√п╠я■я├Б√⌠я├Б■┌я├Б√⌠я├Б■╛п╠я√я├Б■╪','я├я≈я├Б■┌я├Б√┬п╠я√я├Б√└я├Б┴єя├Б√═я├Б√░я├Б√▄я├Б√░я├Б┴┬п╠я√ я├Б▄═я├Б√─п╠я√я├Б√▄я├бЇя├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б┴┬я├Б■Єя├Б√┬п╠я√я├Б√⌠я├Б√▄п╠я√ я├Б√⌠я├Б■≤я├Б■■я├Б─╒я├Б√─я├Б■░п╠я√п╠я≈ я├Б√░я├Б▄═я├Б■░я├Б■Єя├Б√└я├Б√▓я├Б√═я├Б√░я├Б√⌠я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√═я├Б■Єя├Б√▒я├Б─╒ п╠я√я├Б√▄я├Б√═я├Б■≤я├Б■єя├Б√⌠я├Б√░я├Б┴┬я├Б√▄я├Б■Єя├Б■╛ я├б═я├Б■┌ я├Б∙⌡я├Б■┌я├Б√─я├Б▄═я├Б√░я├Б√┬\r\nя├Б▄═я├Б─╒я├Б√▒я├Б■≤я├Б√⌠я├Б√─я├Б√░я├Б√▄я├Б■°я├Б√░я├Б√⌠я├Б√┬я├Б√▄я├Б■Єя├Б■╛ п╠я√п╠я■я├Б√⌠я├Б■┌я├Б√⌠я├Б■╛п╠я√я├Б■╪','ua','0000-00-00'),(256,'2005-10-09','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','review_1',0,0,0,0,0,'0000-00-00','0000-00-00','','',NULL,'The second order multi-valued boundary value problem and impulsive neutral functional differential inclusions in Banach spaces','The second order multi-valued boundary value problem and impulsive neutral functional differential inclusions in Banach spaces','The second order multi-valued boundary value problem and impulsive neutral functional differential inclusions in Banach spaces','en','0000-00-00'),(257,'2005-06-21','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,3,0,319,328,'0000-00-00','0000-00-00','','',NULL,'Global attractor for impulsive reaction-diffusion equation','я├я≈я├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б■Єя├Б■╪ я├Б■┌я├Б√═я├Б√⌠я├Б■┌я├Б√─я├Б√═я├Б√░я├Б√⌠ я├Б■■я├Б√└я├Б√▓ п╠я√я├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б√░ я├б═я├Б■▄я├Б─╒я├Б√⌠я├Б■≤я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б√⌠п╠я√я├Б┴┬я├Б√▄я├Б√▓я├Б√▄я├Б√▄я├Б√▓ я├Б√⌠я├Б■≤я├Б■┌я├Б√─я├Б■░п╠я√п╠я≈-я├Б■■я├Б■Єя├Б■°я├Б─╒я├б═п╠я√п╠я≈','я├я≈я├Б√└я├Б√░я├Б■▄я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■╪ я├Б■┌я├Б√═я├Б√═я├Б√⌠я├Б■┌я├Б√─я├Б√═я├Б√░я├Б√⌠ я├Б■■я├Б√└я├Б√▓ я├Б■Єя├Б√┬я├Б√▒я├Б─╒я├Б√└я├Б┴єя├Б▄═я├Б√▄я├Б√░ я├Б┴┬я├Б√░я├б═я├Б√┬я├Б─╒я├б╡я├Б■≤я├Б√▄я├Б√▄я├Б√░я├Б■єя├Б√░ я├Б─╒я├Б√⌠я├Б■┌я├Б┴┬я├Б√▄я├Б■≤я├Б√▄я├Б■Єя├Б√▓ я├Б√⌠я├Б■≤я├Б■┌я├Б√─я├Б■░я├Б■Єя├Б■Є-я├Б■■я├Б■Єя├Б■°я├Б■°я├Б─╒я├б═я├Б■Єя├Б■Є','en','0000-00-00'),(258,'2005-02-14','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,3,0,298,303,'0000-00-00','0000-00-00','','',NULL,'Extremal problems and quadratic functionals','я├Б∙■я├Б√─я├Б▄═я├Б√═я├Б√⌠я├Б■≤я├Б√┬я├Б■┌я├Б√└я├Б┴єя├Б√▄п╠я√ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇп╠я√ я├Б√═я├Б■┌ я├Б√─я├Б┴┬я├Б■┌я├Б■■я├Б√⌠я├Б■┌я├Б√═я├Б■Єя├бЇя├Б√▄п╠я√ я├Б■■я├Б■Єя├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░п╠я√я├Б■┌я├Б√└я├Б■Є','я├Б∙╙я├Б√─я├Б▄═я├Б√═я├Б√⌠я├Б■≤я├Б√┬я├Б■┌я├Б√└я├Б┴єя├Б√▄я├Б┴╔я├Б■≤ я├б═я├Б■┌я├Б■■я├Б■┌я├бЇя├Б■Є я├Б■Є я├Б√─я├Б┴┬я├Б■┌я├Б■■я├Б√⌠я├Б■┌я├Б√═я├Б■Єя├бЇя├Б√▄я├Б┴╔я├Б■≤ я├Б■■я├Б■Єя├Б■°я├Б■°я├Б■≤я├Б√⌠я├Б■≤я├Б√▄я├Б■░я├Б■Єя├Б■┌я├Б√└я├Б┴╔','ru','0000-00-00'),(260,'2005-03-16','','0000-00-00','0000-00-00','0000-00-00','0000-00-00','','0000-00-00','0000-00-00','published',8,3,0,329,350,'0000-00-00','0000-00-00','','',NULL,'???????????????бЇ???? ???????????????????? ???????Б─╒?????Б─╒???? ???????Б─╒ ???????????????? ?????? ???????б═???????????????????? ?????????????????бЇ???????? ???????????????? ?б═ ?????????? ???????????????????????? ???????Б─╒?б═????','я├Б∙÷я├Б■≤я├Б√⌠п╠я√я├Б√░я├Б■■п╠я√я├бЇя├Б√▄п╠я√ я├Б√─я├Б√░я├Б√▄я├Б√═я├Б√⌠я├Б■┌я├Б▄═я├Б√═я├Б√▄п╠я√ я├Б▄═я├Б√═я├Б√⌠я├Б─╒я├Б√─я├Б√═я├Б─╒я├Б√⌠я├Б■Є я├Б√═я├Б■Єя├Б√▒я├Б─╒ я├Б▄═я├Б■╛я├Б√░я├Б■■я├Б■Єя├Б√▄я├Б√─я├Б■Є я├Б■■я├Б√└я├Б√▓ я├Б√─я├Б┴┬я├Б■┌я├б═п╠я√я├Б√└п╠я√я├Б√▄п╠я√я├Б■╪я├Б√▄я├Б√░я├Б■єя├Б√░ 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