One Hat Cyber Team

Edit File: aref.rtf

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{\f49\fnil\fcharset2\fprq2{\*\panose 00000700000000000000}Math1Mono;}{\f50\fnil\fcharset2\fprq2{\*\panose 00000400000000000000}Math2;}{\f51\fnil\fcharset2\fprq2{\*\panose 00000700000000000000}Math2Mono;}
{\f52\fnil\fcharset2\fprq2{\*\panose 00000400000000000000}Math3;}{\f53\fnil\fcharset2\fprq2{\*\panose 00000400000000000000}Math3Mono;}{\f54\fnil\fcharset2\fprq2{\*\panose 00000400000000000000}Math4;}
{\f55\fnil\fcharset2\fprq2{\*\panose 00000400000000000000}Math4Mono;}{\f56\fnil\fcharset2\fprq2{\*\panose 00000400000000000000}Math5;}{\f57\fnil\fcharset0\fprq2{\*\panose 00000400000000000000}MathSoftText;}
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{\f61\froman\fcharset0\fprq2{\*\panose 00050102010706020507}Map Symbols;}{\f62\fnil\fcharset2\fprq2{\*\panose 05000000000000000000}MS Outlook;}{\f63\froman\fcharset128\fprq1{\*\panose 02020609040205080304}MS Mincho{\*\falt \'82l\'82r \'96\'be\'92\'a9};}
{\f64\fnil\fcharset129\fprq1{\*\panose 02030600000101010101}Batang{\*\falt \'b9\'d9\'c5\'c1};}{\f65\fnil\fcharset134\fprq2{\*\panose 02010600030101010101}SimSun{\*\falt \'cb\'ce\'cc\'e5};}
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{\f75\froman\fcharset222\fprq2{\*\panose 020b0304020202020204}Cordia New;}{\f76\fnil\fcharset0\fprq2{\*\panose 020b0604020202020204}Mangal;}{\f77\fnil\fcharset0\fprq2{\*\panose 020b0604020202020204}Latha;}
{\f78\froman\fcharset204\fprq2{\*\panose 010a0502050306030303}Sylfaen;}{\f79\froman\fcharset204\fprq2{\*\panose 00000400000000000000}Vrinda;}{\f80\fnil\fcharset0\fprq2{\*\panose 020b0604020202020204}Raavi;}
{\f81\fnil\fcharset0\fprq2{\*\panose 020b0604020202020204}Shruti;}{\f82\froman\fcharset204\fprq2{\*\panose 00000400000000000000}Sendnya;}{\f83\fnil\fcharset0\fprq2{\*\panose 020b0604020202020204}Gautami;}
{\f84\fnil\fcharset0\fprq2{\*\panose 020b0604020202020204}Tunga;}{\f85\froman\fcharset204\fprq2{\*\panose 00000000000000000000}Estrangella Edessa;}{\f86\froman\fcharset0\fprq2{\*\panose 00000000000000000000}Arial Unicode MS;}
{\f87\fswiss\fcharset0\fprq2{\*\panose 00000000000000000000}Mojo;}{\f88\fswiss\fcharset0\fprq2{\*\panose 00000000000000000000}Khaki Two;}{\f89\froman\fcharset0\fprq2{\*\panose 00000000000000000000}Nyx;}
{\f90\fmodern\fcharset0\fprq1{\*\panose 00000000000000000000}OCRA Alternate;}{\f91\fswiss\fcharset0\fprq2{\*\panose 00000000000000000000}Ouch;}{\f92\fswiss\fcharset0\fprq2{\*\panose 00000000000000000000}Greymantle MVB;}
{\f93\fswiss\fcharset0\fprq2{\*\panose 00000000000000000000}Shuriken Boy;}{\f94\froman\fcharset0\fprq2{\*\panose 00000000000000000000}Bermuda LP Squiggle;}{\f95\froman\fcharset0\fprq2{\*\panose 00000000000000000000}Spumoni LP;}
{\f96\fswiss\fcharset0\fprq2{\*\panose 00000000000000000000}Pompeia Inline;}{\f97\fswiss\fcharset0\fprq2{\*\panose 00000000000000000000}Giddyup;}{\f98\fswiss\fcharset0\fprq2{\*\panose 00000000000000000000}Myriad Tilt;}
{\f99\fswiss\fcharset0\fprq2{\*\panose 00000000000000000000}Cutout;}{\f100\froman\fcharset0\fprq2{\*\panose 00000000000000000000}Chaparral Display;}{\f101\froman\fcharset0\fprq2{\*\panose 00000000000000000000}Postino Italic;}
{\f102\fdecor\fcharset0\fprq2{\*\panose 00000000000000000000}NewtonC;}{\f103\fdecor\fcharset0\fprq2{\*\panose 00000000000000000000}NewtonXC;}{\f104\fdecor\fcharset0\fprq2{\*\panose 00000000000000000000}PragmaticaC;}
{\f105\fdecor\fcharset0\fprq2{\*\panose 00000000000000000000}PragmaticaShadowC;}{\f106\fmodern\fcharset204\fprq1{\*\panose 020b0609040504020204}Lucida Console;}{\f107\fswiss\fcharset204\fprq2{\*\panose 020b0602030504020204}Lucida Sans Unicode;}
{\f108\froman\fcharset204\fprq2{\*\panose 02040502050405020303}Georgia;}{\f109\fswiss\fcharset204\fprq2{\*\panose 020b0603020102020204}Franklin Gothic Medium;}{\f110\froman\fcharset204\fprq2{\*\panose 02040502050505030304}Palatino Linotype;}
{\f111\fswiss\fcharset204\fprq2{\*\panose 020b0603020202020204}Trebuchet MS;}{\f112\froman\fcharset2\fprq2{\*\panose 05030102010509060703}Webdings;}{\f113\fscript\fcharset0\fprq2{\*\panose 020b0604020202020204}Estrangelo Edessa;}
{\f114\fswiss\fcharset204\fprq2{\*\panose 020b0604020202020204}Microsoft Sans Serif;}{\f115\froman\fcharset204\fprq2{\*\panose 02040602050305030304}Book Antiqua;}{\f116\fswiss\fcharset204\fprq2{\*\panose 020b0502020202020204}Century Gothic;}
{\f117\froman\fcharset2\fprq2{\*\panose 05020102010507070707}Wingdings 2;}{\f118\froman\fcharset2\fprq2{\*\panose 05040102010807070707}Wingdings 3;}{\f119\fswiss\fcharset204\fprq2{\*\panose 020b0503000000020004}PromtImperial;}
{\f120\fswiss\fcharset204\fprq2{\*\panose 020b0506020202030204}Ariac;}{\f121\fdecor\fcharset0\fprq2{\*\panose 04010500000000000000}PhoneticTMUniv;}{\f122\fswiss\fcharset2\fprq2{\*\panose 050b0604020202030204}WP Phonetic;}
{\f123\fnil\fcharset0\fprq2{\*\panose 020b0604020202020204}MV Boli;}{\f124\fnil\fcharset204\fprq2{\*\panose 00000000000000000000}NewtonXCTT;}{\f125\froman\fcharset204\fprq2{\*\panose 02020503070000020304}NewtonCTT;}
{\f126\fswiss\fcharset204\fprq2{\*\panose 020b0604040002020204}PragmaticaCTT;}{\f127\fnil\fcharset204\fprq2{\*\panose 00000000000000000000}PragmaticaShadowCTT;}
{\f128\fswiss\fcharset163\fprq2{\*\panose 00000000000000000000}Microsoft Sans Serif (Vietnames;}{\f129\fswiss\fcharset204\fprq2{\*\panose 00000000000000000000}Arial CYR;}{\f130\fnil\fcharset255\fprq3{\*\panose 00000000000000000000}Roman;}
{\f131\froman\fcharset177\fprq2{\*\panose 00000000000000000000}Times New Roman (Hebrew);}{\f132\froman\fcharset178\fprq2{\*\panose 00000000000000000000}Times New Roman (Arabic);}
{\f133\froman\fcharset163\fprq2{\*\panose 00000000000000000000}Times New Roman (Vietnamese);}{\f134\fswiss\fcharset177\fprq2{\*\panose 00000000000000000000}Arial (Hebrew);}{\f135\fswiss\fcharset178\fprq2{\*\panose 00000000000000000000}Arial (Arabic);}
{\f136\fswiss\fcharset163\fprq2{\*\panose 00000000000000000000}Arial (Vietnamese);}{\f137\fmodern\fcharset177\fprq1{\*\panose 00000000000000000000}Courier New (Hebrew);}{\f138\fmodern\fcharset178\fprq1{\*\panose 00000000000000000000}Courier New (Arabic);}
{\f139\fmodern\fcharset163\fprq1{\*\panose 00000000000000000000}Courier New (Vietnamese);}{\f140\fswiss\fcharset238\fprq2{\*\panose 00000000000000000000}Helvetica CE;}{\f141\fswiss\fcharset161\fprq2{\*\panose 00000000000000000000}Helvetica Greek;}
{\f142\fswiss\fcharset162\fprq2{\*\panose 00000000000000000000}Helvetica Tur;}{\f143\fswiss\fcharset177\fprq2{\*\panose 00000000000000000000}Helvetica (Hebrew);}{\f144\fswiss\fcharset178\fprq2{\*\panose 00000000000000000000}Helvetica (Arabic);}
{\f145\fswiss\fcharset186\fprq2{\*\panose 00000000000000000000}Helvetica Baltic;}{\f146\fswiss\fcharset163\fprq2{\*\panose 00000000000000000000}Helvetica (Vietnamese);}{\f147\froman\fcharset238\fprq2{\*\panose 00000000000000000000}Sylfaen CE;}
{\f148\froman\fcharset161\fprq2{\*\panose 00000000000000000000}Sylfaen Greek;}{\f149\froman\fcharset162\fprq2{\*\panose 00000000000000000000}Sylfaen Tur;}{\f150\froman\fcharset186\fprq2{\*\panose 00000000000000000000}Sylfaen Baltic;}
{\f151\fswiss\fcharset177\fprq2{\*\panose 00000000000000000000}Tahoma (Hebrew);}{\f152\fswiss\fcharset178\fprq2{\*\panose 00000000000000000000}Tahoma (Arabic);}{\f153\fswiss\fcharset163\fprq2{\*\panose 00000000000000000000}Tahoma (Vietnamese);}
{\f154\fswiss\fcharset222\fprq2{\*\panose 00000000000000000000}Tahoma (Thai);}{\f155\fdecor\fcharset204\fprq2{\*\panose 00000000000000000000}NewtonC Cyr;}{\f156\fdecor\fcharset204\fprq2{\*\panose 00000000000000000000}NewtonXC Cyr;}
{\f157\fdecor\fcharset204\fprq2{\*\panose 00000000000000000000}PragmaticaC Cyr;}{\f158\fdecor\fcharset204\fprq2{\*\panose 00000000000000000000}PragmaticaShadowC Cyr;}{\f159\fmodern\fcharset238\fprq1{\*\panose 00000000000000000000}Lucida Console CE;}
{\f160\fmodern\fcharset161\fprq1{\*\panose 00000000000000000000}Lucida Console Greek;}{\f161\fmodern\fcharset162\fprq1{\*\panose 00000000000000000000}Lucida Console Tur;}
{\f162\fswiss\fcharset238\fprq2{\*\panose 00000000000000000000}Lucida Sans Unicode CE;}{\f163\fswiss\fcharset161\fprq2{\*\panose 00000000000000000000}Lucida Sans Unicode Greek;}
{\f164\fswiss\fcharset162\fprq2{\*\panose 00000000000000000000}Lucida Sans Unicode Tur;}{\f165\fswiss\fcharset177\fprq2{\*\panose 00000000000000000000}Lucida Sans Unicode (Hebrew);}
{\f166\fswiss\fcharset238\fprq2{\*\panose 00000000000000000000}Verdana CE;}{\f167\fswiss\fcharset161\fprq2{\*\panose 00000000000000000000}Verdana Greek;}{\f168\fswiss\fcharset162\fprq2{\*\panose 00000000000000000000}Verdana Tur;}
{\f169\fswiss\fcharset186\fprq2{\*\panose 00000000000000000000}Verdana Baltic;}{\f170\fswiss\fcharset163\fprq2{\*\panose 00000000000000000000}Verdana (Vietnamese);}{\f171\fscript\fcharset238\fprq2{\*\panose 00000000000000000000}Comic Sans MS CE;}
{\f172\fscript\fcharset161\fprq2{\*\panose 00000000000000000000}Comic Sans MS Greek;}{\f173\fscript\fcharset162\fprq2{\*\panose 00000000000000000000}Comic Sans MS Tur;}{\f174\fscript\fcharset186\fprq2{\*\panose 00000000000000000000}Comic Sans MS Baltic;}
{\f175\froman\fcharset238\fprq2{\*\panose 00000000000000000000}Georgia CE;}{\f176\froman\fcharset161\fprq2{\*\panose 00000000000000000000}Georgia Greek;}{\f177\froman\fcharset162\fprq2{\*\panose 00000000000000000000}Georgia Tur;}
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{\f180\fswiss\fcharset161\fprq2{\*\panose 00000000000000000000}Franklin Gothic Medium Greek;}{\f181\fswiss\fcharset162\fprq2{\*\panose 00000000000000000000}Franklin Gothic Medium Tur;}
{\f182\fswiss\fcharset186\fprq2{\*\panose 00000000000000000000}Franklin Gothic Medium Baltic;}{\f183\froman\fcharset238\fprq2{\*\panose 00000000000000000000}Palatino Linotype CE;}
{\f184\froman\fcharset161\fprq2{\*\panose 00000000000000000000}Palatino Linotype Greek;}{\f185\froman\fcharset162\fprq2{\*\panose 00000000000000000000}Palatino Linotype Tur;}
{\f186\froman\fcharset186\fprq2{\*\panose 00000000000000000000}Palatino Linotype Baltic;}{\f187\froman\fcharset163\fprq2{\*\panose 00000000000000000000}Palatino Linotype (Vietnamese);}
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{\f191\fswiss\fcharset186\fprq2{\*\panose 00000000000000000000}Trebuchet MS Baltic;}{\f192\fswiss\fcharset238\fprq2{\*\panose 00000000000000000000}Microsoft Sans Serif CE;}
{\f193\fswiss\fcharset161\fprq2{\*\panose 00000000000000000000}Microsoft Sans Serif Greek;}{\f194\fswiss\fcharset162\fprq2{\*\panose 00000000000000000000}Microsoft Sans Serif Tur;}
{\f195\fswiss\fcharset177\fprq2{\*\panose 00000000000000000000}Microsoft Sans Serif (Hebrew);}{\f196\fswiss\fcharset178\fprq2{\*\panose 00000000000000000000}Microsoft Sans Serif (Arabic);}
{\f197\fswiss\fcharset186\fprq2{\*\panose 00000000000000000000}Microsoft Sans Serif Baltic;}{\f198\fswiss\fcharset222\fprq2{\*\panose 00000000000000000000}Microsoft Sans Serif (Thai);}
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{\f202\froman\fcharset186\fprq2{\*\panose 00000000000000000000}Book Antiqua Baltic;}{\f203\fswiss\fcharset238\fprq2{\*\panose 00000000000000000000}Century Gothic CE;}{\f204\fswiss\fcharset161\fprq2{\*\panose 00000000000000000000}Century Gothic Greek;}
{\f205\fswiss\fcharset162\fprq2{\*\panose 00000000000000000000}Century Gothic Tur;}{\f206\fswiss\fcharset186\fprq2{\*\panose 00000000000000000000}Century Gothic Baltic;}{\f207\fswiss\fcharset238\fprq2{\*\panose 00000000000000000000}Ariac CE;}
{\f208\fswiss\fcharset161\fprq2{\*\panose 00000000000000000000}Ariac Greek;}{\f209\fswiss\fcharset162\fprq2{\*\panose 00000000000000000000}Ariac Tur;}{\f210\fswiss\fcharset186\fprq2{\*\panose 00000000000000000000}Ariac Baltic;}
{\f211\fswiss\fcharset238\fprq2{\*\panose 00000000000000000000}Arial CYR CE;}{\f212\fswiss\fcharset161\fprq2{\*\panose 00000000000000000000}Arial CYR Greek;}{\f213\fswiss\fcharset162\fprq2{\*\panose 00000000000000000000}Arial CYR Tur;}
{\f214\fswiss\fcharset177\fprq2{\*\panose 00000000000000000000}Arial CYR (Hebrew);}{\f215\fswiss\fcharset178\fprq2{\*\panose 00000000000000000000}Arial CYR (Arabic);}{\f216\fswiss\fcharset186\fprq2{\*\panose 00000000000000000000}Arial CYR Baltic;}
{\f217\fswiss\fcharset163\fprq2{\*\panose 00000000000000000000}Arial CYR (Vietnamese);}{\f218\fswiss\fcharset204\fprq2{\*\panose 00000000000000000000}Helvetica Cyr;}{\f219\fswiss\fcharset204\fprq2{\*\panose 00000000000000000000}Literaturnaya Cyr;}
{\f220\fswiss\fcharset162\fprq2{\*\panose 00000000000000000000}Literaturnaya Tur;}{\f221\fswiss\fcharset186\fprq2{\*\panose 00000000000000000000}Literaturnaya Baltic;}{\f222\fnil\fcharset204\fprq2{\*\panose 00000000000000000000}MathSoftText Cyr;}
{\f223\fnil\fcharset162\fprq2{\*\panose 00000000000000000000}MathSoftText Tur;}{\f224\fnil\fcharset186\fprq2{\*\panose 00000000000000000000}MathSoftText Baltic;}{\f225\fdecor\fcharset204\fprq2{\*\panose 00000000000000000000}Westminster Cyr;}
{\f226\fdecor\fcharset162\fprq2{\*\panose 00000000000000000000}Westminster Tur;}{\f227\fdecor\fcharset186\fprq2{\*\panose 00000000000000000000}Westminster Baltic;}{\f228\froman\fcharset204\fprq2{\*\panose 00000000000000000000}Map Symbols Cyr;}
{\f229\froman\fcharset162\fprq2{\*\panose 00000000000000000000}Map Symbols Tur;}{\f230\froman\fcharset186\fprq2{\*\panose 00000000000000000000}Map Symbols Baltic;}{\f231\froman\fcharset238\fprq2 Times New Roman CE;}
{\f232\froman\fcharset204\fprq2 Times New Roman Cyr;}{\f234\froman\fcharset161\fprq2 Times New Roman Greek;}{\f235\froman\fcharset162\fprq2 Times New Roman Tur;}{\f236\froman\fcharset186\fprq2 Times New Roman Baltic;}
{\f237\fswiss\fcharset238\fprq2 Arial CE;}{\f238\fswiss\fcharset204\fprq2 Arial Cyr;}{\f240\fswiss\fcharset161\fprq2 Arial Greek;}{\f241\fswiss\fcharset162\fprq2 Arial Tur;}{\f242\fswiss\fcharset186\fprq2 Arial Baltic;}
{\f243\fmodern\fcharset238\fprq1 Courier New CE;}{\f244\fmodern\fcharset204\fprq1 Courier New Cyr;}{\f246\fmodern\fcharset161\fprq1 Courier New Greek;}{\f247\fmodern\fcharset162\fprq1 Courier New Tur;}{\f248\fmodern\fcharset186\fprq1 Courier New Baltic;}
{\f321\fswiss\fcharset238\fprq2 Tahoma CE;}{\f322\fswiss\fcharset204\fprq2 Tahoma Cyr;}{\f324\fswiss\fcharset161\fprq2 Tahoma Greek;}{\f325\fswiss\fcharset162\fprq2 Tahoma Tur;}{\f326\fswiss\fcharset186\fprq2 Tahoma Baltic;}
{\f345\froman\fcharset238\fprq2 CG Times CE;}{\f346\froman\fcharset204\fprq2 CG Times Cyr;}{\f349\froman\fcharset162\fprq2 CG Times Tur;}{\f350\froman\fcharset186\fprq2 CG Times Baltic;}{\f351\fswiss\fcharset238\fprq2 Univers CE;}
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\par {\listtext\pard\plain\i\lang1058\cgrid \hich\af0\dbch\af0\loch\f0 [1]\tab}}\pard \qj\fi-567\li567\sl360\slmult1\widctlpar\jclisttab\tx567\ls23\adjustright {\i\fs24 Kochubei A.N., Sait-Ametov M.R.}{\fs24 
 Interaction measures on the space of distributions over the field of }{\i\fs24 p-}{\f232\fs24 adic numbers //  Infinite Dimensional Analysis, Quantum Probability and Related Topics \endash  2003. \endash  Vol.\~6, \'b9\~3, pp.\~389\endash 411.
\par {\listtext\pard\plain\i\lang1058\cgrid \hich\af0\dbch\af0\loch\f0 [2]\tab}}{\i\fs24 Sait-Ametov M.R.}{\fs24  On a Gaussian free measure on the space of distributions over the field of }{\i\fs24 p-}{\fs24 adic numbers // Methods of Functi}{\f232\fs24 
onal Analysis and Topology \endash  2001. \endash  Vol. 7, \'b9\~2, pp.\~22\endash 34.
\par {\listtext\pard\plain\i\lang1058\cgrid \hich\af0\dbch\af0\loch\f0 [3]\tab}}{\i\fs24 Sait-Ametov M.R.}{\f232\fs24  Properties of 2-adic Green Functions // Methods of Functional Analysis and Topology \endash  2004. \endash  Vol. 10, \'b9\~2, pp.\~69\endash 
85.
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tions over the Field of }{\i\fs24\lang1033 p}{\fs24 -adic }{\fs24\lang1033 numbers}{\fs24  // }{\fs24\lang1033 Proceedings of the Steklov Institute of Mathematics}{\fs24  \endash  2004. \endash  Vol. }{\fs24\lang1033 245}{\fs24 , pp.\~}{\fs24\lang1033 135
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\par {\listtext\pard\plain\i\lang1058\cgrid \hich\af0\dbch\af0\loch\f0 [5]\tab}}{\i\fs24 Kochubei A.N., Sait-Ametov M.R.}{\fs24  }{\fs24\lang1033 Construction of Interaction Measures on the Space of Distrib}{\fs24\lang1033 u}{\fs24\lang1033 ti
ons over the Field of }{\i\fs24\lang1033 p}{\fs24 -adic }{\fs24\lang1033 numbers}{\fs24  // }{\fs24\lang1033 The First International Conference on }{\i\fs24\lang1033 p}{\fs24\lang1033 -adic Mathematical Physics: Abstracts}{\fs24  \endash  }{
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\par }\pard \qj\sl360\slmult1\widctlpar\adjustright {\f232\fs24\lang1049 \'d1\'e0\'e8\'f2}{\fs24 -}{\f232\fs24\lang1049 \'c0\'ec\'e5\'f2\'ee\'e2}{\fs24  }{\f232\fs24\lang1049 \'cc}{\fs24 .}{\f232\fs24\lang1049 \'d0}{\fs24 . }{\f232\fs24\lang1049 \'cc\'e5\'f0
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\i\fs24 p}{\f232\fs24\lang1049 -\'e0\'e4\'e8\'f7\'e5\'f1\'ea\'ee\'e3\'ee \'e0\'ed\'e0\'eb\'e8\'e7\'e0 \'e8   }{\i\fs24 p}{\f232\fs24\lang1049 -\'e0\'e4\'e8\'f7\'e5\'f1\'ea\'ee\'e9 \'ec\'e0\'f2\'e5\'ec\'e0\'f2\'e8\'f7\'e5\'f1\'ea\'ee\'e9 \'f4\'e8\'e7\'e8
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\par }{\b\f232\fs24 \'ca\'eb\'fe\'f7\'e5\'e2\'fb\'e5 \'f1\'eb\'ee\'e2\'e0:}{\fs24  }{\i\fs24 p}{\f232\fs24 -\'e0\'e4\'e8\'f7\'e5\'f1\'ea\'e8\'e9 \'e0\'ed\'e0\'eb\'e8\'e7, }{\f232\fs24\lang1049 \'fd\'e2\'ea\'eb\'e8\'e4\'ee\'e2\'e0 \'ea\'e2\'e0\'ed\'f2\'ee\'e2
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\par }{\lang1049 
\par }\pard \qj\sl360\slmult1\widctlpar\adjustright {\fs24\lang1033 Sait-Ametov}{\fs24  }{\fs24\lang1033 M}{\fs24 .}{\fs24\lang1033 R}{\fs24 . }{\fs24\lang1033 Measures on the space of generalized functions over the field of }{\i\fs24\lang1033 p}{
\fs24\lang1033 -adic numbers}{\fs24 . \endash  }{\fs24\lang1033 Manuscript}{\fs24 . }{\fs24\lang1033 Thesis for PhD degree in Physics and Mathematics speciality }{\fs24 01.01.01 \endash  }{\fs24\lang1033 mathematical anal}{\fs24\lang1033 y}{
\fs24\lang1033 sis}{\fs24 . }{\fs24\lang1033 Institute of mathematics, National Academy of Sciences of Ukraine, Kyiv, 2004}{\fs24 .  
\par }\pard \qj\fi567\sl360\slmult1\widctlpar\adjustright {\fs24\lang1033 The}{\fs24  }{\fs24\lang1033 thesis}{\fs24  }{\fs24\lang1033 is}{\fs24  }{\fs24\lang1033 devoted}{\fs24  }{\fs24\lang1033 to}{\fs24  }{\fs24\lang1033 constructing}{\fs24  }{
\fs24\lang1033 and}{\fs24  }{\fs24\lang1033 investigating}{\fs24  }{\fs24\lang1033 some}{\fs24  }{\fs24\lang1033 classes}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 measures}{\fs24  }{\fs24\lang1033 on}{\fs24  }{\fs24\lang1033 the}{\fs24  }{
\fs24\lang1033 distribution spaces}{\fs24  }{\fs24\lang1033 over}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 field}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\i\fs24\lang1033 p}{\fs24 -}{\fs24\lang1033 adic}{\fs24  }{\fs24\lang1033 
numbers. The measures in question are the natural counterparts of those playing a major role in the models of the Euclidean quantum field theory}{\fs24 . 
\par }{\fs24\lang1033 A new approach, which essentially is based on using as an analog of the Laplacian an elliptic pse}{\fs24\lang1033 u}{\fs24\lang1033 dodifferential operator defined by means of the anisotropic quadratic form over the field of }{
\i\fs24\lang1033 p}{\fs24\lang1033 -adic nu}{\fs24\lang1033 m}{\fs24\lang1033 bers is, proposed. In the thesis the inv
estigation of the Green function of the pseudodifferential operator is completed. Together with the known properties the Green function  this allowed to define a Gaussian measure on the space of the Schwartz-Bruhat distributions}{\fs24 . }{\fs24\lang1033 
It is proved that the measure is concentrated on a set which is quite small compared with the whole space}{\fs24 . }{\fs24\lang1033 
\par An}{\fs24  }{\fs24\lang1033 elliptic}{\fs24  }{\fs24\lang1033 pseudodifferential}{\fs24  }{\fs24\lang1033 operator}{\fs24  }{\fs24\lang1033 which}{\fs24  }{\fs24\lang1033 can}{\fs24  }{\fs24\lang1033 be}{\fs24  }{\fs24\lang1033 seen}{\fs24  }{
\fs24\lang1033 as}{\fs24  }{\fs24\lang1033 a}{\fs24  }{\i\fs24\lang1033 p}{\fs24 -}{\fs24\lang1033 adic}{\fs24  }{\fs24\lang1033 analog}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 Laplacian}{\fs24  }{\fs24\lang1033 in
}{\fs24  }{\fs24\lang1033 a}{\fs24  }{\fs24\lang1033 bounded}{\fs24  }{\fs24\lang1033 region}{\fs24  }{\fs24\lang1033 with}{\fs24  }{\fs24\lang1033 Dirichlet}{\fs24  }{\fs24\lang1033 boundary}{\fs24  }{\fs24\lang1033 conditions}{\fs24  }{\fs24\lang1033 
and the corresponding Gaussian measure on the space of distributions are defined}{\fs24 . 
\par }{\fs24\lang1033 A}{\fs24  }{\fs24\lang1033 notion}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 Wick}{\fs24  }{\fs24\lang1033 power}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 an}{\fs24  }{\fs24\lang1033 
element}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 space}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 Schwartz}{\fs24 -}{\fs24\lang1033 Bruhat}{\fs24  }{\fs24\lang1033 distributions}{\fs24  }{\fs24\lang1033 
is}{\fs24  }{\fs24\lang1033 intr}{\fs24\lang1033 o}{\fs24\lang1033 duced. This made it possible}{\fs24  }{\fs24\lang1033 to}{\fs24  }{\fs24\lang1033 construct}{\fs24  }{\fs24\lang1033 the Wick polynomials and other functions of the elements of t
his functional space}{\fs24 , }{\fs24\lang1033 in particular, trigonometric and exponential}{\fs24 . 
\par }{\fs24\lang1033 On}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 space}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 Schwartz}{\fs24 -}{\fs24\lang1033 Bruhat}{\fs24  }{\fs24\lang1033 distributions}{\fs24  }{
\fs24\lang1033 a}{\fs24  }{\fs24\lang1033 non}{\fs24 -}{\fs24\lang1033 Gaussian}{\fs24  }{\fs24\lang1033 measure,}{\fs24  }{\fs24\lang1033 which can be consi}{\fs24\lang1033 d}{\fs24\lang1033 ered as a natural counterpart of the }{\i\fs24\lang1033 P}{
\fs24\lang1033 (}{\i\fs24\lang1033 {\field{\*\fldinst SYMBOL 106 \\f "Symbol" \\s 12}{\fldrslt\f3\fs24}}}{\fs24\lang1033 )}{\fs24\lang1033\sub 2}{\fs24\lang1033  model of the field with polynomial interaction in a bounded r}{\fs24\lang1033 e}{
\fs24\lang1033 gion, is defined}{\fs24 . }{\fs24\lang1033 Moreover}{\fs24 , }{\fs24\lang1033 a}{\fs24  }{\i\fs24\lang1033 p}{\fs24 -}{\fs24\lang1033 adic}{\fs24  }{\fs24\lang1033 analog}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 the}{\fs24  }{
\fs24\lang1033 Schwinger}{\fs24  }{\fs24\lang1033 function}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 semi}{\fs24 -}{\fs24\lang1033 Dirichlet}{\fs24  }{\fs24\lang1033 state corr}{\fs24\lang1033 e}{\fs24\lang1033 
sponding to a bounded region}{\fs24  }{\fs24\lang1033 is}{\fs24  }{\fs24\lang1033 found}{\fs24 . }{\fs24\lang1033 It}{\fs24  }{\fs24\lang1033 is}{\fs24  }{\fs24\lang1033 proved}{\fs24  }{\fs24\lang1033 that}{\fs24  }{\fs24\lang1033 just}{\fs24  }{
\fs24\lang1033 like}{\fs24  }{\fs24\lang1033 in}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 classical}{\fs24  }{\fs24\lang1033 case}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 Schinger}{\fs24  }{\fs24\lang1033 fun}{\fs24\lang1033 c}{
\fs24\lang1033 tion}{\fs24  }{\fs24\lang1033 is}{\fs24  }{\fs24\lang1033 nonnegative}{\fs24  }{\fs24\lang1033 and}{\fs24  }{\fs24\lang1033 increases monotonously}{\fs24  }{\fs24\lang1033 as}{\fs24  }{\fs24\lang1033 the region}{\fs24  }{\fs24\lang1033 
grows in size}{\fs24 . }{\fs24\lang1033 For}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 investigation}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 Schwinger}{\fs24  }{\fs24\lang1033 functions a}{\fs24  }{
\fs24\lang1033 method}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 discreetization analogous to the classical lattice approximation is proposed}{\fs24 .
\par }{\fs24\lang1033 Results}{\fs24  }{\fs24\lang1033 obtained}{\fs24  }{\fs24\lang1033 in}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 thesis}{\fs24  }{\fs24\lang1033 can}{\fs24  }{\fs24\lang1033 be}{\fs24  }{\fs24\lang1033 helpful}{\fs24  }{
\fs24\lang1033 for}{\fs24  }{\fs24\lang1033 the}{\fs24  }{\fs24\lang1033 further}{\fs24  }{\fs24\lang1033 development}{\fs24  }{\fs24\lang1033 of}{\fs24  }{\fs24\lang1033 the }{\i\fs24\lang1033 p}{\fs24 -}{\fs24\lang1033 adic analysis and}{\fs24  }{
\i\fs24\lang1033 p}{\fs24 -}{\fs24\lang1033 adic}{\fs24  }{\fs24\lang1033 mathematical}{\fs24  }{\fs24\lang1033 physics}{\fs24 . 
\par }{\b\fs24\lang1033 Key}{\b\fs24  }{\b\fs24\lang1033 words}{\b\fs24 :}{\fs24  }{\i\fs24 p}{\fs24 -}{\fs24\lang1033 adic}{\fs24  }{\fs24\lang1033 analysis}{\fs24 , }{\fs24\lang1033 Euclidean}{\fs24  }{\fs24\lang1033 quantum}{\fs24  }{\fs24\lang1033 field}{
\fs24  }{\fs24\lang1033 theory}{\fs24 ,}{\fs24\lang1033  Gaussian}{\fs24  }{\fs24\lang1033 measure}{\fs24 , }{\fs24\lang1033 non}{\fs24 -}{\fs24\lang1033 Gaussian}{\fs24  }{\fs24\lang1033 measure}{\fs24 ,}{\fs24\lang1033 
 elliptic pseudodifferential operator, Green function, anisotropic quadratic form, polynomial i}{\fs24\lang1033 n}{\fs24\lang1033 teraction, Schwinger function}{\fs24 , }{\fs24\lang1033 Wick order}{\fs24 .}{
\par }}