ÏÐÎÃÐÀÌÌÀ PROGRAM

ÑÎÂÐÅÌÅÍÍÛÅ ÏÐÎÁËÅÌÛ ÀÍÀËÈÇÀ È ÃÅÎÌÅÒÐÈÈ Ìåæäóíàðîäíàÿ êîíôåðåíöèÿ Íîâîñèáèðñê, Àêàäåìãîðîäîê 1420 ñåíòÿáðÿ 2009 ã. ÏÐÎÃÐÀÌÌÀ CONTEMPORARY ANALYSIS AND GEOMETRY The International Conference Novosibirsk, Akademgorodok September 1420, 2009 PROGRAM Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry Q 14 ñåíòÿáðÿ 2009 ã., ïîíåäåëüíèê Ïëåíàðíûå äîêëàäû / Plenary Lectures ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë / IM SB RAS, Conference Hall 10.00  10.20 Îòêðûòèå êîíôåðåíöèè / Opening Ceremony 10.25  11.10 foj—rski fF yn the feltr—mi equ—tion in PEdimension—l dom—ins —nd ™losed ‚iem—nn surf—™es 11.10  11.40 Ïåðåðûâ G go'ee ˜re—k 11.40  12.25 Øàðàôóòäèíîâ ÂF ÀF Ëîêàëüíàÿ ñëûøèìîñòü ãèïåðáîëè÷åñêîé ìåòðèêè ƒh—r—futdinov †F eF 12.25  14.20 Îáåä G vun™h vo™—l —udi˜ility of — hyper˜oli™ metri™ Ìåæäèñöèïëèíàðíûå äîêëàäû / Interdisciplinary Talks ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë IM SB RAS, Conference Hall 14.20  14.50 qi™hev †F wFD u˜—rev— sF eF „he semigroup property of ™onvex hulls ÈÌ ÑÎ ÐÀÍ, àóä. 417 IM SB RAS, Room 417 14.20  14.50 Áàçàéêèí ßF ÂF Ãëîáàëüíî ãèïåðáîëè÷åñêèå ëîðåíöåâû ìíîãîîáðàçèÿ ñî ñïåöèàëüíûìè ãðóïE ïàìè ãîëîíîìèè f—z—ikin ‰—F †F 15.00  15.30 Òåòåíîâ ÀF ÂF qlo˜—lly hyper˜oli™ vorentzi—n m—nifolds with spe™i—l holonomy groups Ñàìîïîäîáíûå ôðàêòàëû â òîïîëîãèE ÷åñêèõ ïðîñòðàíñòâàõ 15.00  15.30 Ñêóðèõèí ÅF ÅF „etenov eF †F Êîãîìîëîãèè îáîáù¼ííûõ ïðîñòðàíñòâ ôëàãî⠃elfEsimil—r fr—™t—ls in topologi™—l sp—™es ƒkurikhin iF iF gogomology of gener—lized )—g sp—™es 15.30  16.00 Ïåðåðûâ G go'ee ˜re—k 16.00  17.40 20-ìèíóòíûå äîêëàäû / Short Communications 18.00  19.00 Ôóðøåò / Welcome Reception R Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 14 ñåíòÿáðÿ 2009 ã., ïîíåäåëüíèê Ñåêöèÿ ¾Ðèìàíîâà ãåîìåòðèÿ â öåëîì è òîïîëîãèÿ¿ Section Riemannian Geometry in the Large and Topology 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 417 / IM SB RAS, Room 417 16.00  16.20 Ìèðîíîâ ÀF ÅF Êîíå÷íîçîííûå ìèíèìàëüíûå ëàãðàíæåâû ïîâåðõíîñòè â CP 2 wironov eF iF piniteEg—p minim—l v—gr—ngi—n surf—™es in CP 2 16.20  16.40 Áàçàéêèí ßF ÂFD Ìàëüêîâè÷ ÅF ÃF f—z—ikin ‰—F †FD w—lkovi™h iF qF 16.40  17.00 uopylov ‰—F eF Î íîâûõ ÿâíûõ ïðèìåðàõ ðèìàíîâûõ ìåòðèê ñ ãðóïïîé ãîëîíîE ìèè SU (4) yn new expli™it ex—mples of ‚iem—nni—n SU (4)!holonomy metri™s ƒome pro˜lems of homologi™—l —lge˜r— in P Esemi—˜eli—n ™—tegories Çíà÷åíèÿ tEèíâàðèàíòà äëÿ ìíîãîîáðàçèé Çåéôåðòà 17.00  17.20 Îâ÷èííèêîâ ÌF ÀF yv™hinnikov wF eF 17.20  17.40 Êîðàáë¼â ÔF ÃF †—lues of the tEinv—ri—nt for ƒeifert m—nifolds Î ìíîãîîáðàçèÿõ ðîäà 2 uor—˜lev €hF qF qenusEtwo m—nifolds Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry S 14 ñåíòÿáðÿ 2009 ã., ïîíåäåëüíèê Ñåêöèÿ ¾Êâàçèêîíôîðìíûé àíàëèç è ôóíêöèîíàëüíûå ïðîñòðàíñòâà¿ Section Quasiconformal Analysis and Function Spaces 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë / IM SB RAS, Conference Hall 16.00  16.20 Ïîëèêàíîâà ÈF ÂF Îäíîðîäíûå îòîáðàæåíèÿ è ïîðîæäàþùèå ìíîæåñòâà €olik—nov— sF †F romogeneous m—ppings —nd gener—ting sets 16.20  16.40 Ñòîðîæóê ÊF ÂF ƒtorozhuk uF †F Ïðåïÿòñòâèÿ ê óñòîé÷èâîñòè C0 Eïîëóãðóïïû y˜stru™tions to the st—˜ility of — C0 Esemigroup 16.40  17.00 Âàñèëü÷èê ÌF ÞFD Ïóïûøåâ ÈF ÌF l Î ñëåäàõ ôóíêöèé èç ïðîñòðàíñòâà Ñîáîëåâà Wp íà ãðàíèöå âíåøíåãî ïèêà †—sil ™hik wF ‰uFD €upyshev sF wF 17.00  17.20 Ïîäâèãèí ÈF ÂF l „he tr—™es of fun™tions from the ƒo˜olev sp—™e Wp on the ˜ound—ry of the outer pe—k ÌàðòèíãàëüíîEýðãîäè÷åñêàÿ òåîðåìà äëÿ àòîìè÷åñêèõ σ Eàëãåáð €odvigin sF †F „he m—rting—le ergodi™ theorem for —tomi™ σ E—lge˜r—s 17.20  17.40 Ñåäàëèùåâ ÂF ÂF Î êîíñòàíòàõ îöåíîê ñêîðîñòè ñõîäèìîñòè â ýðãîäè÷åñêîé òåîðåìå ôîí Íåéìàíà ƒed—lish™hev †F †F yn the ™onst—nts in the estim—tes of the ™onvergen™e speed in the von xeum—nn irgodi™ „heorem T Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 14 ñåíòÿáðÿ 2009 ã., ïîíåäåëüíèê Ñåêöèÿ ¾Ãåîìåòðè÷åñêèé àíàëèç¿ Section Geometric Analysis 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 213 / IM SB RAS, Room 213 16.00  16.20 Àñååâ ÂF fF ̼áèóñîâîEèíâàðèàíòíûé àíàëîã âûïóêëîé îáîëî÷êè êîìïàêòà eseev †F †F e woe˜iusEinv—ri—nt —n—log of the ™onvex hull of — ™omp—™t set 16.20  16.40 Äóáèíèí ÂF ÍFD Êàðï ÄF ÁF Äâóñòîðîííèå îöåíêè ëîãàðèôìè÷åñêîé ¼ìêîñòè êîíå÷íîãî ÷èñëà èíòåðâàëîâ hu˜inin †F xFD u—rp hF fF „woEsided ˜ounds for the log—rithmi™ ™—p—™ity of multiple interv—ls 16.40  17.00 qre˜enev †F xFD y˜erl—™k wF 17.00  17.20 ƒeliv—nov— ƒF †F yn — length s™—le of tur˜ulent motion gener—ted ˜y — ‚iem—nni—n metri™ —rising in homogeneous isotropi™ tur˜ulen™e „he t—ngent ™one to — qu—simetri™ sp—™e with dil—tions Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry U 14 ñåíòÿáðÿ 2009 ã., ïîíåäåëüíèê Ñåêöèÿ ¾Âàðèàöèîííûå çàäà÷è è äèôôåðåíöèàëüíûå ñîîòíîøåíèÿ¿ Section Variational Problems and Partial Dierential Relations 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 220 / IM SB RAS, Room 220 16.00  16.20 enikonov hF ƒF xew —ppro—™h to nonst—nd—rd pro˜lems of integr—l geometry —nd di'erenti—l equ—tions Äèôôåðåíöèàëüíûå ñîîòíîøåíèÿ â îáðàòíîé êèíåìàòè÷åñêîé çàE äà÷å 16.20  16.40 Íåùàäèì ÌF ÂF xesh™h—dim wF †F hi'erenti—l rel—tions in the inverse kinem—ti™ pro˜lem V Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 15 ñåíòÿáðÿ 2009 ã., âòîðíèê Ïëåíàðíûå äîêëàäû / Plenary Lectures ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë / IM SB RAS, Conference Hall 9.30  10.15 ‚odionov iF hFD ƒl—vsky †F †F romogeneous ‚iem—nni—n sp—™es 10.25  11.10 Ìåäíûõ ÀF ÄF Îáú¼ìû ìíîãîãðàííèêîâD óçëîâ è çàöåïëåíèé â ïðîñòðàíñòâàõ ïîE ñòîÿííîé êðèâèçíû wednykh eF hF †olumes of polyhedr—D knots —nd links in ™onst—nt ™urv—ture sp—™es 11.10  11.40 Ïåðåðûâ G go'ee ˜re—k 11.40  12.10 Ñòåïàíîâ ÂF ÄF Âåñîâûå îöåíêè îïåðàòîðîâ Õàðäè " Ñòåêëîâà è ãåîìåòðè÷åñêîãî ñðåäíåãî ƒtep—nov †F hF 12.10  14.20 Îáåä G vun™h ‡eighted estim—tes of r—rdy!ƒteklov —nd geometri™ me—n oper—tors Ìåæäèñöèïëèíàðíûå äîêëàäû / Interdisciplinary Talks ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë IM SB RAS, Conference Hall 14.20  14.50 Ñåì¼íîâ ÂF ÈF Èíòåãðàëüíûå òîæäåñòâà äëÿ ñîëåE íîèäàëüíûõ âåêòîðíûõ ïîëåé è èõ ïðèëîæåíèÿ ê çàäà÷àì ãèäðîäèíàìèêè ÈÌ ÑÎ ÐÀÍ, àóä. 417 IM SB RAS, Room 417 14.20  14.50 g—tt—˜rig— eFD wul—zz—ni wFD †esnin eF gomplexityD reeg——rd di—gr—ms gener—lized hunwoody m—nifolds —nd ƒemenov †F sF sntegr—l identities for solenoid—l ve™tor (elds —nd their —ppli™—tions to hydrodyn—mi™s pro˜lems 15.00  15.30 Êàðìàíîâà ÌF ÁF Ôîðìóëû ïëîùàäè è êîïëîùàäè â íåãîE ëîíîìíîé ãåîìåòðèè 15.00  15.30 pominykh iF eFD w—rtelli fF ixisten™e of norm—l surf—™es u—rm—nov— wF fF ere— —nd ™o—re— formul—s in nonE holonomi™ geometry 15.30  16.00 Ïåðåðûâ G go'ee ˜re—k 16.00  18.20 20-ìèíóòíûå äîêëàäû / Short Communications Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry W 15 ñåíòÿáðÿ 2009 ã., âòîðíèê Ñåêöèÿ ¾Ðèìàíîâà ãåîìåòðèÿ â öåëîì è òîïîëîãèÿ¿ Section Riemannian Geometry in the Large and Topology 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 417 / IM SB RAS, Room 417 16.00  16.20 Ìåãðàáîâ ÀF ÃF Äèâåðãåíòíîå ïðåäñòàâëåíèå è äðóãèå ôîðìóëû äëÿ ãàóññîâîé êðèâèçíû wegr—˜ov eF qF 16.20  16.40 w—kovetskii eF ‰uF 16.40  17.00 Êîëïàêîâ ÀF ÀF „he divergen™e represent—tion —nd other formul—s for the q—ussi—n ™urv—ture „r—nsform—tions of spe™i—l spines of QEm—nifolds Êîíè÷åñêèå ðàññëîåíèÿ ïîëîæèòåëüíîé êðèâèçíû uolp—kov eF eF €ositevely ™urved (˜rifolds 17.00  17.20 Ãîðêîâåö ÄF ÂF Èíâàðèàíòû çàöåïëåíèé â ïðîåêòèâíîì ïðîñòðàíñòâå qorkovets hF †F 17.20  17.40 xikol—ev hF yF snv—ri—nts of links in the proje™tive sp—™e gomplexity of some in(nity series of QEm—nidolds with nonEempty ˜ound—ry Îáú¼ì êóáà Ëàìáåðòà â ñôåðè÷åñêîì ïðîñòðàíñòâå 17.40  18.00 Äåðåâíèí ÄF ÀFD Ìåäíûõ ÀF ÄF herevnin hF eFD wednykh eF hF „he volume of the v—m˜ert ™u˜e in the spheri™—l sp—™e IH Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 15 ñåíòÿáðÿ 2009 ã., âòîðíèê Ñåêöèÿ ¾Êâàçèêîíôîðìíûé àíàëèç è ôóíêöèîíàëüíûå ïðîñòðàíñòâà¿ Section Quasiconformal Analysis and Function Spaces 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë / IM SB RAS, Conference Hall 16.00  16.20 Ëèíêå ÞF ÝF Óíèâåðñàëüíûå ïðîñòðàíñòâà è ñóáäèôôåðåíöèàëû ñóáëèíåéíûõ îïåðàòîðîâ ñî çíà÷åíèÿìè â ïðîñòðàíñòâàõ Ëèíäåíøòðàóññà ¡ vinke ‰uF iF …nivers—l sp—™es —nd su˜di'ereti—ls of su˜line—r oper—tors with v—lues in vindenstr—uss sp—™es 16.20  16.40 Äûì÷åíêî ÞF ÂFD Øëûê ÂF ÀF Îáîáù¼ííûå ¼ìêîñòè è ìîäóëè ïîëèêîíäåíñàòîðîâ hym™henko ‰uF †FD ƒhlyk †F eF 16.40  17.00 Ðîìàíîâñêèé ÍF ÍF qener—lized ™—p—™ities —nd moduli of poly™ondensers Îá îöåíêàõ íîðì Áåñîâà ðåøåíèé ñóáýëëèïòè÷åñêèõ óðàâíåíèé ‚om—novskiy xF xF istim—tes of the fesov norms of solutions to su˜ellipti™ equ—tions 17.00  17.20 Êàðìàçèí ÀF ÏFD Ìóõóòäèíîâà ÄF ÐF Ãðàíè÷íîå ïîâåäåíèå ãåëüäåðîâûõ îòíîñèòåëüíî âíóòðåííèõ ìåòE ðèê îòîáðàæåíèé îáëàñòåé u—rm—zin eF €FD wuhutdinov— hF ‚F 17.20  17.40 Áàçàðõàíîâ ÄF ÁF found—ry ˜eh—vior of m—ppings of dom—ins th—t —re r¤lder with o respe™t to the inner metri™s Ïðèáëèæåíèå âñïëåñêàìèD ïîïåðå÷íèêè Ôóðüå è ïðèáëèæåííîå âîññòàíîâëåíèå ïñåâäîäèôôåðåíöèàëüíûõ îïåðàòîðîâ íà íåêîòîE ðûõ êëàññàõ ïåðèîäè÷åñêèõ ôóíêöèé ìíîãèõ ïåðåìåííûõ f—z—rkh—nov hF fF 17.40  18.00 Ïåøêè÷åâ ÞF ÀF ‡—velet —pproxim—tionD pourier widthsD —nd —pproxim—te re™overy of pseudoEdi'erenti—l oper—tors on ™ert—in ™l—sses of periodi™ fun™tions in sever—l v—ri—˜les Ïðèìåíåíèå êâàçèêîíôîðìíîñòè â òåîðèè ïîãðåøíîñòåé €eshki™hev ‰uF eF 18.00  18.20 Êåðãèëîâà ÒF ÀF „he use of qu—si™onform—lity in the error theory Óñèëåíèå òåîðåìû Êîáàÿñè î ìåáèóñîâûõ îòîáðàæåíèÿõ uergylov— „F eF e strengthening of uo˜—y—shi9s theorem on woe˜ius tr—nsform—tions Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry II 15 ñåíòÿáðÿ 2009 ã., âòîðíèê Ñåêöèÿ ¾Ãåîìåòðè÷åñêèé àíàëèç¿ Section Geometric Analysis 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 213 / IM SB RAS, Room 213 16.00  16.20 Ïðèëåïêèíà ÅF ÃF Î êîíôîðìíûõ îòîáðàæåíèÿõ íåíàëåãàþùèõ îáëàñòåé €rilepkin— iF qF 16.20  16.40 Ïàðô¼íîâ ÀF ÈF yn ™onform—l m—ppings of nonEoverl—pping dom—ins Ôóíêöèîíàëüíàÿ ðàñïðÿìëÿåìîñòü ïîâåðõíîñòåé €—rfenov eF sF pun™tion—l )—tten—˜ility of surf—™es 16.40  17.00 Áåðåñòîâñêèé ÂF ÍFD Ñâèðêèí ÂF ÌF Îïåðàòîð Ëàïëàñà íà îäíîðîäíûõ íîðìàëüíûõ ðèìàíîâûõ ìíîE ãîîáðàçèÿõ ferestovskii †F xFD ƒvirkin †F wF 17.00  17.20 Ñëóöêèé ÄF ÀF „he v—pl—™e oper—tor on homogeneous norm—l ‚iem—nni—n m—nifolds Îá àëãîðèòìè÷åñêîì ðåøåíèè çàäà÷è î ðàñïîçíàâàíèè èçãèáàåE ìûõ îêòàýäðî⠃lutskiy hF yn —n —lgorithmi™ solution of — pro˜lem of re™ognition of )exi˜le polyhedr— IP Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 15 ñåíòÿáðÿ 2009 ã., âòîðíèê Ñåêöèÿ ¾Âàðèàöèîííûå çàäà÷è è äèôôåðåíöèàëüíûå ñîîòíîøåíèÿ¿ Section Variational Problems and Partial Dierential Relations 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 220 / IM SB RAS, Room 220 16.00  16.20 Êîæåâíèêîâ ÀF ÀF Äèíàìèêà èñêðèâëåííûõ âèõðåé â íåðåëÿòèâèñòñêèõ ìîäåëÿõ òåîðèè ïîëÿ uozhevnikov eF eF 16.20  16.40 ƒy™hev wF eF hyn—mi™s of ™urved vorti™es in nonrel—tivisti™ (eld theoreti™—l models pirst gener—l theorems on lower semi™ontinuity —nd rel—x—tion for strong m—teri—ls Îá îäíîé âàðèàöèîííîé çàäà÷å àïïðîêñèìàöèîííîãî ìàòåìàòè÷åE ñêîãî ìîäåëèðîâàíèÿ äèôôåðåíöèàëüíûõ óðàâíåíèé 16.40  17.00 Åãîðøèí ÀF ÎF ‰egorshin eF yF 17.00  17.20 Àáàñîâ ÍF ÌF yn one v—ri—tion—l pro˜lem of the —pproxim—tion modeling of di'erenti—l equ—tions Î ïðîäîëæåíèè âåêòîðíîçíà÷íûõ ìåð e˜—sov xF wF ixtension of ve™torEv—lued me—sures Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry IQ 16 ñåíòÿáðÿ 2009 ã., ñðåäà Ïëåíàðíûå äîêëàäû / Plenary Lectures ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë / IM SB RAS, Conference Hall 9.30  10.15 Ñàáèòîâ ÈF ÕF Àíàëèòè÷åñêîå îïèñàíèå C1 Eãëàäêèõ íîðìàëüíûõ ðàçâåðòûâàþE ùèõñÿ ïîâåðõíîñòåé ƒ—˜itov sF uhF en —n—lyti™ des™ription of C 1 Esmooth norm—l enveloping surf—™es 10.25  11.10 ferestovski¨ †F xFD xikitenko iF †FD xikonorov ‰uF qF % 11.10  11.40 Ïåðåðûâ G go'ee ˜re—k 11.40  12.10 Áåñîâ ÎF ÂF „he ™l—ssi(™—tion of δ Ehomogeneous ‚iem—nni—n m—nifolds with positive iuler ™h—r—™teristi™ Èíòåãðàëüíûå îöåíêè ôóíêöèè ÷åðåç íàáîð åå ïðîèçâîäíûõ sntegr—l estim—tes of — fun™tion ˜y me—ns of — ™olle™tion of its deriv—tives 12.10  14.20 Îáåä G vun™h Ìåæäèñöèïëèíàðíûå äîêëàäû / Interdisciplinary Talks fesov yF †F ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë IM SB RAS, Conference Hall 14.20  14.50 ƒhl—punov eF eF yn the stru™ture of ƒpen™er9s ˜undle for oper—tors with inje™tive prin™ip—l sym˜ol s—tisfying — uniqueness ™ondition ÈÌ ÑÎ ÐÀÍ, àóä. 417 IM SB RAS, Room 417 14.20  14.50 Ãàðàíæà ÂF ÀF Âíåøíèå äèñêðåòíûå êðèâèçíû è àïïðîêñèìàöèÿ ïîâåðõíîñòåé ÀëåêñàíE äðîâà ìíîãîãðàííèêàìè q—r—nzh— †F eF ixtrinsi™ dis™rete ™urv—tures —nd —pproxim—tion of elex—ndrov surf—™es ˜y polyhedr— 15.00  15.30 Òðîöåíêî ÄF ÀF Íåëèíåéíàÿ ïðîäîëæèìîñòü áèëèïøèE öåâûõ îòîáðàæåíèé 15.00  15.30 Ðîäèîíîâ ÅF ÄFD Ñëàâñêèé ÂF ÂF ÊîíôîðìíîEïëîñêèé ñïëàéí gonform—lly )—t spline „rotsenko hF eF ‚odionov iF hFD ƒl—vsky †F †F xonline—r extend—˜ility of ˜iEvips™hitz m—ps 15.30  16.00 Ïåðåðûâ G go'ee ˜re—k 16.00  18.20 20-ìèíóòíûå äîêëàäû / Short Communications IR Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 16 ñåíòÿáðÿ 2009 ã., ñðåäà Ñåêöèÿ ¾Ðèìàíîâà ãåîìåòðèÿ â öåëîì è òîïîëîãèÿ¿ Section Riemannian Geometry in the Large and Topology 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 417 / IM SB RAS, Room 417 16.00  16.20 Ñìîëåíöåâ ÍF ÊF Î ïî÷òè êîìïëåêñíûõ ñòðóêòóðàõ Êýëè íà øåñòèìåðíûõ ïðîèçE âåäåíèÿõ ñôåð ƒmolentsev xF uF 16.20  16.40 Äàóðöåâà ÍF ÀF elmost ™omplex g—yley stru™tures on TEdimension—l produ™ts of spheres Îá îäíîì îòîáðàæåíèè â ïðîñòðàíñòâå ëåâîèíâàðèàíòíûõ ïî÷òè êîìïëåêñíûõ ñòðóêòóð íà SU (2) × SU (2) h—urtsev— xF eF yn one m—pping in the sp—™e of leftEinv—ri—nt —lmost ™omplex stru™tures on SU (2) × SU (2) 16.40  17.00 Âîðîíîâ ÄF ÑFD Ãëàäóíîâà ÎF ÏF Î ïî÷òè ãàðìîíè÷åñêèõ òåíçîðàõ íà ÷åòûðåõìåðíûõ ãðóïïàõ Ëè ñ ëåâîèíâàðèàíòíîé ðèìàíîâîé ìåòðèêîé †oronov hF ƒFD ql—dunov— yF €F 17.00  17.20 Êîðíåâ ÅF ÑF elmost h—rmoni™ tensors on fourEdimension—l vie groups with — leftE inv—ri—nt ‚iem—nni—n metri™ Ãåîìåòðèÿ 1!ôîðì íà ãðóïïàõ Ëè uornev iF ƒF qeometry of 1!forms on vie groups Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry IS 16 ñåíòÿáðÿ 2009 ã., ñðåäà Ñåêöèÿ ¾Êâàçèêîíôîðìíûé àíàëèç è ôóíêöèîíàëüíûå ïðîñòðàíñòâà¿ Section Quasiconformal Analysis and Function Spaces 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë / IM SB RAS, Conference Hall 16.00  16.20 ×óåøåâ ÂF ÂF Äèôôåðåíöèàëû Ïðèìà íà êîíå÷íûõ ðèìàíîâûõ ïîâåðõíîñòÿõ ghueshev †F †F 16.20  16.40 Ðûëîâ ÀF ÈF €rym di'erenti—ls on (nite ‚iem—nn surf—™es Íóëè ïðîèçâîäíûõ êâàçèêîíôîðìíûõ îòîáðàæåíèéD îòâå÷àþùèõ óðàâíåíèÿì ×àïëûãèíà ‚ylov eF sF „he zeros of the deriv—tives of the qu—si™onform—l m—ppings ™orresponding to the gh—plygin equ—tions 16.40  17.00 Äåíèñîâà ÒF ÅF Òåîðåìû âëîæåíèÿ ôóíêöèîíàëüíûõ ïðîñòðàíñòâ è àñèìïòîòèE ÷åñêîå ïîâåäåíèå ôóíêöèé henisov— „F iF 17.00  17.20 Äàíèëîâ ÎF ÀF im˜edding theorems for fun™tion—l sp—™es —nd —symptoti™ ˜ehevior of fun™tions Ôîðìóëà Òåéëîðà äëÿ äèñêðåòíûõ àíàëèòè÷åñêèõ ôóíêöèé ìíîE ãèõ êîìïëåêñíûõ ïåðåìåííûõ h—nilov yF eF 17.20  17.40 Êîïòåâ ÀF ÂF „—ylor9s formul— for dis™rete —n—lyti™ fun™tions of sever—l ™omplex v—ri—˜les Àêêóðàòíî ïîêðûâàåìûå ñõîäÿùèåñÿ ïîñëåäîâàòåëüíîñòè uoptev eF †F xe—tly ™over—˜le ™onvergent sequen™es 17.40  18.00 Ìåëüíèêîâ ÅF ÂF ÃðóïïûEðàñïðåäåëåíèÿ â ëîêàëüíî âûïóêëûõ ïðîñòðàíñòâàõ welnikov iF †F histri˜ution groups in lo™—lly ™onvex sp—™es IT Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 16 ñåíòÿáðÿ 2009 ã., ñðåäà Ñåêöèÿ ¾Ãåîìåòðè÷åñêèé àíàëèç¿ Section Geometric Analysis 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 213 / IM SB RAS, Room 213 16.00  16.20 Ãðåøíîâ ÀF ÂF Î êâàçèìåòðèêàõD ïîðîæäåííûõ ñèñòåìàìè íåêîììóòèðóþùèõ áàçèñíûõ âåêòîðíûõ ïîëåé qreshnov eF †F 16.20  16.40 Íèêèòèíà ÒF ÍF u—simetri™s indu™ed ˜y systems of nonE™ommuting ˜—si™ ve™tor (elds ∂ E è ∂∂ Eóðàâíåíèÿ íà ïîëîæèòåëüíîì ïîòîêå xikitin— „F xF „he ∂ E —nd ∂∂ Eequ—tion on — positive ™urrent 16.40  17.00 Ñåìåíêî ÅF ÂF Î ãåîìåòðè÷åñêîé êëàññèôèêàöèè êàðòèí ëèíèé òîêà íà ðèìàíîE âîé ïîâåðõíîñòè ƒemenko iF †F 17.00  17.20 Ìèõàëêèí ÅF ÍF yn the geometri™—l ™l—ssi(™—tion of the stre—mlines on — ‚iem—nn surf—™e Î ðåøåíèè àëãåáðàè÷åñêèõ óðàâíåíèé wikh—lkin iF xF yn the solution of —lge˜r—i™ equ—tions Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry IU 16 ñåíòÿáðÿ 2009 ã., ñðåäà Ñåêöèÿ ¾Âàðèàöèîííûå çàäà÷è è äèôôåðåíöèàëüíûå ñîîòíîøåíèÿ¿ Section Variational Problems and Partial Dierential Relations 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 220 / IM SB RAS, Room 220 16.00  16.20 ƒh™her˜—kov iF eF 16.20  16.40 ƒhest—kov sF †F 16.40  17.00 vy—pin eF €F qener—lized minim—l surf—™es of viouville type …nivers—l iter—tions in the g—u™hy pro˜lem for nonline—r ellipti™ equ—tions yn r—tion—lity of the gener—ting fun™tion of the solution of — twoE dimension—l di'eren™e equ—tion Òîæäåñòâî Êðåéíà " Ñîáîëåâà è íåëèíåéíûå óðàâíåíèÿ 17.00  17.20 Íîâèêîâ ÄF ÏF xovikov hF €F „he urein!ƒo˜olev identity —nd nonline—r equ—tions IV Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 17 ñåíòÿáðÿ 2009 ã., ÷åòâåðã Ïëåíàðíûå äîêëàäû / Plenary Lectures ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë / IM SB RAS, Conference Hall 9.30  10.15 w—tveev ƒF †F ‚oots of knotted gr—phs Î ðåãóëÿðíîñòè îòîáðàæåíèéD îáðàòíûõ ê ñîáîëåâñêèì 10.25  11.10 Âîäîïüÿíîâ ÑF ÊF †odopy—nov ƒF uF yn regul—rity of m—ppings inverse to ƒo˜olev m—ppings 11.10  11.40 Ïåðåðûâ G go'ee ˜re—k 12.25  15.00 Îáåä G vun™h 15.00  15.40 Ðåøåòíÿê ÞF ÃF Ìàòåìàòè÷åñêèå âîñïîìèíàíèÿ ‚eshetny—k ‰uF qF 16.00 Þáèëåéíûå ïîçäðàâëåíèÿ / Anniversary Congratulations 19.00 Áàíêåò / Conference Party w—them—ti™—l reminis™en™es Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry IW 18 ñåíòÿáðÿ 2009 ã., ïÿòíèöà Ïëåíàðíûå äîêëàäû / Plenary Lectures ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë / IM SB RAS, Conference Hall 9.30  10.15 Êîïûëîâ ÀF ÏF Îäíàçíà÷íàÿ îïðåäåëåííîñòü îáëàñòåé è ìîäóëè ñåìåéñòâ êðèâûõ uopylov eF €F …nique determin—tion of dom—ins —nd the moduli of f—milies of ™urves 10.25  11.10 Ãóòìàí ÀF ÅF Áóëåâîçíà÷íûé àíàëèç è íåïðåðûâíûå ðàññëîåíèÿ qutm—n eF iF foole—n v—lued —n—lysis —nd ™ontinuous ˜undles 11.10  11.40 Ïåðåðûâ G go'ee ˜re—k 11.40  12.25 Âåñíèí ÀF ÞF Î ìíîæåñòâå îáú¼ìîâ ïðÿìîóãîëüíûõ ãèïåðáîëè÷åñêèõ ìíîãîE ãðàííèêî⠆esnin eF ‰uF 12.25  14.20 Îáåä G vun™h yn the set of volumes of rightE—ngled hyper˜oli™ polyhedr— Ìåæäèñöèïëèíàðíûå äîêëàäû / Interdisciplinary Talks ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë IM SB RAS, Conference Hall 14.20  14.50 Äåìèäåíêî ÃF ÂF Î êâàçèýëëèïòè÷åñêèå îïåðàòîðàõ â Rn ÈÌ ÑÎ ÐÀÍ, àóä. 417 IM SB RAS, Room 417 14.20  14.50 qolu˜y—tnikov †F €FD ‰omdin ‰F xF hemidenko qF †F yn qu—siellipti™ oper—tors in Rn gonvexity pro˜lems in QEh geometri™ tomogr—phy 15.00  15.30 Âàñêåâè÷ ÂF ËF Êîíñòàíòû è ôóíêöèè âëîæåíèÿ ïðîE ñòðàíñòâ ñîáîëåâñêîãî òèïà íà åäèíè÷E íîé ñôåðå 15.00  15.30 Áàðäàêîâ ÂF ÃF Âèðòóàëüíûå óçëû è êîñû f—rd—kov †F qF †—skevi™h †F vF †irtu—l knots —nd ˜r—ids im˜edding ™onst—nts —nd fun™tions for ƒo˜olevElike sp—™es on the unit sphere 15.30  16.00 Ïåðåðûâ G go'ee ˜re—k 16.00  18.20 20-ìèíóòíûå äîêëàäû / Short Communications PH Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 18 ñåíòÿáðÿ 2009 ã., ïÿòíèöà Ñåêöèÿ ¾Ðèìàíîâà ãåîìåòðèÿ â öåëîì è òîïîëîãèÿ¿ Section Riemannian Geometry in the Large and Topology 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 417 / IM SB RAS, Room 417 16.00  16.20 Áàçàéêèí ßF ÂFD Ìàòâèåíêî ÈF ÂF Î ÷åòûðåõìåðíûõ T 2 Eìíîãîîáðàçèÿõ ïîëîæèòåëüíîé êðèâèçíû Ðè÷÷è f—z—ikin ‰—F †FD w—tvienko sF †F 16.20  16.40 Ñëàâîëþáîâà ßF ÂF yn the fourEdimension—l T 2 Em—nifolds of positive ‚i™™i ™urv—ture Ëåâîèíâàðèàíòíûå K !êîíòàêòíûå ñòðóêòóðû íà SEìåðíûõ ãðóïE ïàõ Ëè ƒl—volyu˜ov—‰—F †F 16.40  17.00 Øàòíûõ ÎF ÍF veft inv—ri—nt stru™tures on SEdimension—l vie groups Ðàñøèðåííàÿ ñëîæíîñòü íåêîòîðûõ òðåõìåðíûõ ìíîãîîáðàçèé ƒh—tnykh yF xF „he extended ™omplexity of some QEm—nifolds 17.00  17.20 ×åðíèêîâ ÏF ÂF Àáñîëþòíûé ω Eðåòðàêò îáëàäàåò ñâîéñòâîì íåïîäâèæíîé òî÷êè ghernikov €F †F 17.20  17.40 Êàçàêîâ ÀF ÀF en —˜solute ω Eretr—™t possesses the (xed point property 3!ìíîãîîáðàçèÿD ïîëó÷àåìûå ñêëåéêîé ãðàíåé äâóõ êóáîâ u—z—kov eF eF 3!w—nifolds o˜t—ined ˜y gluing f—™es of two ™u˜es Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry PI 18 ñåíòÿáðÿ 2009 ã., ïÿòíèöà Ñåêöèÿ ¾Êâàçèêîíôîðìíûé àíàëèç è ôóíêöèîíàëüíûå ïðîñòðàíñòâà¿ Section Quasiconformal Analysis and Function Spaces 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë / IM SB RAS, Conference Hall 16.00  16.20 Ìàòâååâà ÈF ÈF Âåñîâûå ñîáîëåâñêèå ïðîñòðàíñòâà è êðàåâûå çàäà÷è äëÿ ñèñòåì Ñîáîëåâñêîãî òèïà w—tveev— sF sF ‡eighted ƒo˜olev sp—™es —nd ˜ound—ry v—lue pro˜lems for ƒo˜olev type systems 16.20  16.40 …sh—kov— iF €F 16.40  17.00 Òðóøèí ÁF ÂF yn — ™ert—in ™l—ss of kernel oper—tors with v—ri—˜le limits of integr—tion Íåóëó÷øàåìûå âëîæåíèÿ âåñîâûõ ïðîñòðàíñòâ Ñîáîëåâà íà àíèE çîòðîïíûõ íåðåãóëÿðíûõ îáëàñòÿõ „rushin fF †F 17.00  17.20 Îñèïîâ ÎF ÑF …nimprov—˜le em˜edding of weighted ƒo˜olev sp—™es on —nisotropi™ irregul—r dom—ins Ïåðåñòàíîâêè èíòåãðàëîâ â ïðîñòðàíñòâàõ Áàíàõà ysipov yF ƒF sntegr—l permut—tions in f—n—™h sp—™es 17.20  17.40 Ëàòôóëëèí ÒF ÃFD Ïîäøèâàëîâà ÀF ÍF Ïîâåðõíîñòè è êâàçèãèïåðáîëè÷åñêèå îòîáðàæåíèÿ v—tfullin „F qFD €odshiv—lov— eF xF ƒurf—™es —nd qu—sihyper˜oli™ m—ppings 17.40  18.00 Ðîìàíîâ ÀF ÑF Îòîáðàæåíèÿ ñîáîëåâñêîãî òèïà íà ìåòðè÷åñêèõ ïðîñòðàíñòâàõ ‚om—nov eF ƒF 18.00  18.20 Åãîðîâ ÀF ÀF ƒo˜olev type m—ppings ˜etween metri™ sp—™es Ñëàáàÿ çàìêíóòîñòü êëàññà ðåøåíèé äèôôåðåíöèàëüíîãî íåðàE âåíñòâà ñ êâàçèâûïóêëîé ôóíêöèåé è íóëüEëàãðàíæèàíîì igorov eF eF ‡e—k ™losedness of the ™l—ss of solutions to — di'erenti—l inequ—lity with — qu—si™onvex fun™tion —nd — null v—gr—ngi—n PP Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 18 ñåíòÿáðÿ 2009 ã., ïÿòíèöà Ñåêöèÿ ¾Ãåîìåòðè÷åñêèé àíàëèç¿ Section Geometric Analysis 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 213 / IM SB RAS, Room 213 16.00  16.20 Êîðäþêîâ ÞF ÀFD ßêîâëåâ ÀF ÀF Çàäà÷è î ðàñïðåäåëåíèè öåëûõ òî÷åê è àäèàáàòè÷åñêèå ïðåäåëû uordyukov ‰F eFD ‰—kovlev eF eF 16.20  16.40 Êóçîâàòîâ ÂF ÈF v—tti™e points distri˜ution pro˜lems —nd —di—˜—ti™ limits Îá óñëîâèÿõ ãîëîìîðôíîãî ïðîäîëæåíèÿ ôóíêöèé ñ ãðàíèöû îáE ëàñòè uuzov—tov †F sF yn ™onditions of holomorphi™ ™ontinu—tion of fun™tions from the ˜ound—ry of — dom—in 16.40  17.00 Ëåâè÷åâ ÀF ÂFD Ñâèäåðñêèé ÎF ÑF Ãðóïïû Ëè U (p, q) ìàòðèö ðàçìåðà p+q êàê åäèíàÿ ñèñòåìàD îñíîE âàííàÿ íà äðîáíîEëèíåéíûõ ïðåîáðàçîâàíèÿõX sF Îáùåå ðàññìîòE ðåíèå è ñëó÷àè p + q = 2, 3 vevi™hev eF †FD ƒviderskiy yF ƒF vie groups U (p, q) of m—tri™es of dimension p + q —s — single system ˜—sed on line—r fr—™tion—l tr—nsform—tionsX sF qener—l ™onsider—tions —nd p + q = 2, 3 ™—ses Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry PQ 18 ñåíòÿáðÿ 2009 ã., ïÿòíèöà Ñåêöèÿ ¾Âàðèàöèîííûå çàäà÷è è äèôôåðåíöèàëüíûå ñîîòíîøåíèÿ¿ Section Variational Problems and Partial Dierential Relations 20-ìèíóòíûå äîêëàäû / Short Communications ÈÌ ÑÎ ÐÀÍ, àóä. 220 / IM SB RAS, Room 220 16.00  16.20 Ñãèáíåâ ÌF ÑF Àñèìïòîòè÷åñêèå ñâîéñòâà ðåøåíèÿ óðàâíåíèÿ Âèíåðà " Õîïôà ƒgi˜nev wF ƒF esymptoti™ properties of the solution to the ‡iener!ropf equ—tion 16.20  16.40 ×óåøåâà ÍF ÀF Îá îäíîé êðàåâîé çàäà÷å äëÿ óðàâíåíèÿ ÷åòâåðòîãî ïîðÿäêà ghueshev— xF eF yn the ˜ound—ry pro˜lem for — equ—tion of fourth order 16.40  17.00 Âîëîêèòèí ÅF ÏFD Òðåñêîâ ÑF ÀF Îá îäíîé ìàòåìàòè÷åñêîé ìîäåëè äèíàìèêè ïîïóëÿöèé †olokitin iF €FD „reskov ƒF eF yn — m—them—ti™—l model of popul—tion dyn—mi™s PR Ñîâðåìåííûå ïðîáëåìû àíàëèçà è ãåîìåòðèè / Contemporary Analysis and Geometry 19 ñåíòÿáðÿ 2009 ã., ñóááîòà Ìåæäèñöèïëèíàðíûå äîêëàäû / Interdisciplinary Talks ÈÌ ÑÎ ÐÀÍ, êîíôåðåíö-çàë IM SB RAS, Conference Hall 9.30  10.00 ƒold—tov eF €F yn —symptoti™ ˜eh—vior of —n—lyti™ fun™tions s—tisfying nonlo™—l ˜ound—ry v—lue pro˜lems ÈÌ ÑÎ ÐÀÍ, àóä. 417 IM SB RAS, Room 417 9.30  10.00 Ãóö ÀF ÊFD Âîëîä÷åíêîâà ËF ÀF Ãåîìåòðèÿ ëåñíûõ êàòàñòðîô quts eF uFD †olod™henkov— vF eF qeometry of forest ™—t—strophes 10.05  10.35 uoro˜kov wF †F €roperties of the C 1 Esmooth fun™tions whose gr—dient r—nge h—s topologi™—l dimension I 10.05  10.35 Àëåêñàíäðîâ ÂF ÀF Îá èíòåãðàëüíîé ñðåäíåé êðèâèçíå íåæ¼ñòêèõ ïîâåðõíîñòåé elex—ndrov †F eF 10.40  11.10 Ëåâè÷åâ ÀF ÂF 10.40  11.10 ss—ngulov— hF †FD †odopy—nov ƒF uF „he integr—l represent—tion formul—s on g—rnot groups —nd their —ppli™—tions yn the tot—l me—n ™urv—ture of nonErigid surf—™es Ìàòåìàòè÷åñêîå íàñëåäèå ÈF Ñèãàëà è ïåðñïåêòèâû åãî îñâîåíèÿ vevi™hev eF †F srving ƒeg—l9s m—them—ti™—l herit—ge —nd suggestions on wh—t to do with it