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\documentclass{article}

\usepackage[koi8-u]{inputenc}
\usepackage[english,ukrainian]{babel}
\usepackage{amsfonts}

\providecommand{\bysame}{---}
\begin{document}

\begin{thebibliography}{99}

\bibitem{5}
Yu.~M. Berezansky, V.~L. Ostrovskyi, and Yu.~S. Samoilenko, \emph{Decomposition
  on eigenfunctions of families of commuting operators and representations of
  commutation relations}, Ukr. Math. Zh. \textbf{40} (1988), no.~1, 106--109.

\bibitem{umz88}
V.~L. Ostrovski\u\i{} and Yu.~S. Samo\u\i{}lenko, \emph{Application of the
  projection spectral theorem to noncommuting families of operators}, Ukr.
  Math. Zh. \textbf{40} (1988), no.~4, 469--481, (Russian).

\bibitem{fa}
\bysame, \emph{Families of unbounded selfadjoint operators, which are connected
  with non-{L}ie relations}, Funct. Anal. Prilozh. \textbf{23} (1989), no.~2,
  67--68, (Russian).

\bibitem{lomi}
\bysame, \emph{Representations of $*$-algebras with two generators and
  polynomial relations}, Zap. Nauchn. Semin. LOMI \textbf{172} (1989), no.~%,
  121--129, (Russian).

\bibitem{romp}
\bysame, \emph{Unbounded operators satisfying non-{L}ie commutation relations},
  Repts. math. phys. \textbf{28} (1989), no.~1, 91--103.

\bibitem{adv}
\bysame, \emph{Structure theorems for a pair of unbounded selfadjoint operators
  satisfying a quadratic relation}, Adv. Sov. Math. \textbf{9} (1992),
  131--149.

\bibitem{ossilv}
V.~L. Ostrovski\u\i{} and S.~D. Silvestrov, \emph{Representations of the real
  forms of a graded analogue of the {L}ie algebra {$sl(2,\Bbb C)$}}, Ukr. Mat.
  Zhurn. \textbf{44} (1992), no.~11, 1518--1524, (Russian).

\bibitem{umz93}
V.~L. Ostrovski\u\i{} and Yu.~S. Samo\u\i{}lenko, \emph{On pairs of unbounded
  selfadjoint operators connected with albebraic relation}, Ukrain. Math. Zh.
  \textbf{45} (1993), no.~9, 261 -- 266, (Russian).

\bibitem{slie}
V.~L. Ostrovsky\u\i{} and Yu.~S. Samo\u\i{}lenko, \emph{On pairs of
  self-adjoint operators}, Seminar Sophus Lie \textbf{3} (1993), no.~2,
  185--218.

\bibitem{umz95}
V.~L. Ostrovs'ky\u\i{} and Yu.~S. Samo\u\i{}lenko, \emph{On representations of
  the {H}eisenberg relations for the quantum {$E(2)$} group}, Ukr. Mat. Zh.
  \textbf{47} (1995), no.~5, 689--692.

\bibitem{non}
\bysame, \emph{Representations of $*$-algebras and dynamical systems},
  Nonlinear Math. Phys. \textbf{2} (1995), no.~2, 133--150.

\bibitem{romp2}
V.~L. Ostrovsky\u\i{} and Yu.~S. Samo\u\i{}lenko, \emph{Representations of
  quadratic $*$-algebras by bounded and unbounded operators}, Repts. Math.
  Phys. \textbf{35} (1995), no.~2/3, 283--301.

\bibitem{fu2}
V.~L. Ostrovs'ky\u\i{} and Yu.~S. Samo\u\i{}lenko, \emph{On representations of
  $*$-algebras in mathematical physics}, Nonlinear Mathematical Physics
  \textbf{3} (1996), no.~1--2, 160--163.

\bibitem{three}
V.~L. Ostrovski\u\i{}, \emph{Representations of a family of quadratic algebras
  with three generators}, Applications of methods of Functional Analysis in
  Mathematical Physics, Inst. Math. Acad. Sci. Ukr. SSR, Kiev, 1989, (Russian;
  Translated in: Selecta Math. Sov., 1993, {\bf 12}), pp.~94--103.

\bibitem{sel}
\bysame, \emph{Representations of a family of quadratic algebras with three
  generators}, Selecta Math. Sov. \textbf{12} (1993), no.~2, 119--127.

\bibitem{ostur}
V.~L. Ostrovsky\u\i{} and L.~B. Turovskaya, \emph{Representations of
  $*$-algebras and multidimensional dynamical systems}, Ukr. Mat. Zhurn.
  \textbf{47} (1995), no.~4, 488--497.

\bibitem{vo_mfat}
V.~Ostrovskyi, \emph{On operator relations, centered operators, and
  nonbijective dynamical systems}, Methods Funct. Anal. Topol. \textbf{2}
  (1996), no.~3-4, 114--121.

\bibitem{22}
V.~Ostrovskyi and Yu. Samoilenko, \emph{Introduction to the theory of
  representations of finitely presented $*$-algebras. {I}. {R}epresentations by
  bounded operators}, vol.~11, Rev. Math.\& Math. Phys., no.~1, Gordon \&
  Breach, London, 1999.

\bibitem{16}
V.~Ostrovskyi, \emph{On commutation relations arising from one-dimensional
  flow}, Methods Funct. Anal. Topol. \textbf{6} (2000), no.~2, 60--65.

\bibitem{10}
V.~Ostrovskyi and D.~Proskurin, \emph{Operator relations, dynamical systems and
  representations of a clas of wick algebras}, Operator Theory Adv. Appl.
  \textbf{118} (2000), 335--345.

\bibitem{18}
O.~Bratelli, P.~E.~T. Jorgensen, and V.~Ostrovskyi, \emph{Representations
  theory and numerical {AF}-invariants. {T}he representations and centralizers
  of certain states on ${O}_d$}, math.OA/9907036, to appear in Mem. Amer. Math.
  Soc.

\end{thebibliography}

\end{document}