óÁÎËÔ-ðÅÔÅÒÂÕÒÇÓËÏÅ ÏÔÄÅÌÅÎÉÅ íÁÔÅÍÁÔÉÞÅÓËÏÇÏ ÉÎÓÔÉÔÕÔÁ ÉÍ. ÷.á.óÔÅËÌÏ×Á òáî

ðòåðòéîôù 2015


  1. A. ì. óíéòîï÷
    ÷åëôïòîùå $ {\mathfb P}^1_{\mathbb Z}$-òáóóìïåîéñ ó ðòïóôùíé ðïäóëïëáíé
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  1. A. ì. óíéòîï÷, ó. ó. ñëï÷åîëï
    ðïóôòïåîéå ìéîåêîïê æéìøôòáãéé äìñ òáóóìïåîéê îá $\mathbf P^1_{\mathbb Z}$
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  1. à. í. íåûëï÷á, ô. á. óõóìéîá
    õóòåäîåîéå îáþáìøîï-ëòáå÷ùè úáäáþ äìñ ðáòáâïìéþåóëéè óéóôåí ó ðåòéïäéþåóëéíé ëïüææéãéåîôáíé
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  1. à. í. íåûëï÷á, ô. á. óõóìéîá
    ä÷õèðáòáíåôòéþåóëéå ïãåîëé ðïçòåûîïóôé ðòé õóòåäîåîéé üììéðôéþåóëéè óéóôåí ÷ôïòïçï ðïòñäëá ÷ $\mathbb R^d$ C ÷ëìàþåîéåí íìáäûéè þìåîï÷
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  1. á. á. ëõëõûëéî, ô. á. óõóìéîá
    õóòåäîåîéå üììéðôéþåóëéè ïðåòáôïòï÷ ÷ùóïëïçï ðïòñäëá ó ðåòéïäéþåóëéíé ëïüææéãéåîôáíé
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  1. í. í. óëòéçáîï÷
    ôïþåþîùå òáóðòåäåìåîéñ ÷ ëïíðáëôîùè íåôòéþåóëéè ðòïóôòáîóô÷áè
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  1. ä. ÷. ëáòðï÷
    îéöîéå ïãåîëé ëïìéþåóô÷á ÷éóñþéè ÷åòûéî ÷ ïóôï÷îùè äåòå÷øñè
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  1. ô. á. âïìïèï÷
    óïâóô÷åîîùå óïóôïñîéñ äìñ ë÷áîôï÷ïçï çáíéìøôïîéáîá ó÷ïâïäîïçï ðïðåòåþîïçï ðïìñ
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  1. å. ÷. æòïìï÷á
    ìéîåêîáñ úáäáþá, ÷ïúîéëáàýáñ ðòé éúõþåîéé úáäáþé íáçîéôîïê çéäòïäéîáíéëé óï ó÷ïâïäîïê çòáîéãåê äìñ ä÷õè öéäëïóôåê
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  1. ÷. â. æéìéððï÷
    äéæòáëãéñ îá ÷ùôñîõôïí ôåìå
    [ Abstract ] [ Full text: (.pdf.gz) ]

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