Analiz na kvazimetricheskikh prostranstvakh.: Teoremy sushchestvovaniya i approksimatsii (Russian Edition)

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9783847391180: Analiz na kvazimetricheskikh prostranstvakh.: Teoremy sushchestvovaniya i approksimatsii (Russian Edition)

Pod kvazimetrikoy obychno podrazumevaetsya neotritsatel'naya funktsiya d= d(u,v), opredelennaya na A×A, gde A − nekotoroe mnozhestvo, takaya, chto dlya nee vypolnyayutsya metricheskie aksiomy tozhdestva, simmetrii i obobshchennoe neravenstvo treugol'nika. Para (A,d) nazyvaetsya kvazimetricheskim prostranstvom ili kvaziprostranstvom. Izuchenie kvaziprostranstv motivirovano zadachami teorii subellipticheskikh uravneniy, singulyarnoy geometrii, i dr. Chastnym sluchaem kvaziprostranstv yavlyayutsya kvaziprostranstva s kvazimetrikami, ekvivalentnnymi metrikam Karno−Karateodori. V rabote issledovana geometriya podobnykh kvaziprostranstv kak takovykh (metriki i kvazimetriki, gorizontal'nye krivye, lokal'nye approksimatsii model'nymi prostranstvami, razlichnye tipy podoblastey), a takzhe lokal'nye svoystva sistem vektornykh poley, zadayushchikh takie struktury, i sootvetstvuyushchikh eksponentsial'nykh otobrazheniy. V tsentre vnimaniya nakhoditsya slozhnaya dlya analiza situatsiya struktur maloy gladkosti. Dokazany teoremy o sushchestvovanii odnorodnoy nil'potentnoy approksimatsii dlya bazisnykh vektornykh poley pri minimal'nykh predpolozheniyakh na ikh gladkost', postroeny primery ravnomernykh i NTA oblastey v geometrii Karno−Karateodori, i dr.

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Greshnov Aleksandr Valer'evich, doktor fiziko-matematicheskikh nauk, starshiy nauchnyy sotrudnik IM SO RAN, dotsent, NGU

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Book Description Book Condition: New. Publisher/Verlag: Palmarium Academic Publishing | Teoremy sushchestvovaniya i approksimatsii | Pod kvazimetrikoy obychno podrazumevaetsya neotritsatel'naya funktsiya d= d(u,v), opredelennaya na A×A, gde A nekotoroe mnozhestvo, takaya, chto dlya nee vypolnyayutsya metricheskie aksiomy tozhdestva, simmetrii i obobshchennoe neravenstvo treugol'nika. Para (A,d) nazyvaetsya kvazimetricheskim prostranstvom ili kvaziprostranstvom. Izuchenie kvaziprostranstv motivirovano zadachami teorii subellipticheskikh uravneniy, singulyarnoy geometrii, i dr. Chastnym sluchaem kvaziprostranstv yavlyayutsya kvaziprostranstva s kvazimetrikami, ekvivalentnnymi metrikam Karno Karateodori. V rabote issledovana geometriya podobnykh kvaziprostranstv kak takovykh (metriki i kvazimetriki, gorizontal'nye krivye, lokal'nye approksimatsii model'nymi prostranstvami, razlichnye tipy podoblastey), a takzhe lokal'nye svoystva sistem vektornykh poley, zadayushchikh takie struktury, i sootvetstvuyushchikh eksponentsial'nykh otobrazheniy. V tsentre vnimaniya nakhoditsya slozhnaya dlya analiza situatsiya struktur maloy gladkosti. Dokazany teoremy o sushchestvovanii odnorodnoy nil'potentnoy approksimatsii dlya bazisnykh vektornykh poley pri minimal'nykh predpolozheniyakh na ikh gladkost', postroeny primery ravnomernykh i NTA oblastey v geometrii Karno Karateodori, i dr. | Format: Paperback | Language/Sprache: rus | 232 pp. Bookseller Inventory # K9783847391180

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Book Description Palmarium Mai 2014, 2014. Taschenbuch. Book Condition: Neu. Neuware - Pod kvazimetrikoy obychno podrazumevaetsya neotritsatel'naya funktsiya d= d(u,v), opredelennaya na A×A, gde A nekotoroe mnozhestvo, takaya, chto dlya nee vypolnyayutsya metricheskie aksiomy tozhdestva, simmetrii i obobshchennoe neravenstvo treugol'nika. Para (A,d) nazyvaetsya kvazimetricheskim prostranstvom ili kvaziprostranstvom. Izuchenie kvaziprostranstv motivirovano zadachami teorii subellipticheskikh uravneniy, singulyarnoy geometrii, i dr. Chastnym sluchaem kvaziprostranstv yavlyayutsya kvaziprostranstva s kvazimetrikami, ekvivalentnnymi metrikam Karno Karateodori. V rabote issledovana geometriya podobnykh kvaziprostranstv kak takovykh (metriki i kvazimetriki, gorizontal'nye krivye, lokal'nye approksimatsii model'nymi prostranstvami, razlichnye tipy podoblastey), a takzhe lokal'nye svoystva sistem vektornykh poley, zadayushchikh takie struktury, i sootvetstvuyushchikh eksponentsial'nykh otobrazheniy. V tsentre vnimaniya nakhoditsya slozhnaya dlya analiza situatsiya struktur maloy gladkosti. Dokazany teoremy o sushchestvovanii odnorodnoy nil'potentnoy approksimatsii dlya bazisnykh vektornykh poley pri minimal'nykh predpolozheniyakh na ikh gladkost', postroeny primery ravnomernykh i NTA oblastey v geometrii Karno Karateodori, i dr. 232 pp. Russisch. Bookseller Inventory # 9783847391180

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Book Description Palmarium Mai 2014, 2014. Taschenbuch. Book Condition: Neu. Neuware - Pod kvazimetrikoy obychno podrazumevaetsya neotritsatel'naya funktsiya d= d(u,v), opredelennaya na A×A, gde A nekotoroe mnozhestvo, takaya, chto dlya nee vypolnyayutsya metricheskie aksiomy tozhdestva, simmetrii i obobshchennoe neravenstvo treugol'nika. Para (A,d) nazyvaetsya kvazimetricheskim prostranstvom ili kvaziprostranstvom. Izuchenie kvaziprostranstv motivirovano zadachami teorii subellipticheskikh uravneniy, singulyarnoy geometrii, i dr. Chastnym sluchaem kvaziprostranstv yavlyayutsya kvaziprostranstva s kvazimetrikami, ekvivalentnnymi metrikam Karno Karateodori. V rabote issledovana geometriya podobnykh kvaziprostranstv kak takovykh (metriki i kvazimetriki, gorizontal'nye krivye, lokal'nye approksimatsii model'nymi prostranstvami, razlichnye tipy podoblastey), a takzhe lokal'nye svoystva sistem vektornykh poley, zadayushchikh takie struktury, i sootvetstvuyushchikh eksponentsial'nykh otobrazheniy. V tsentre vnimaniya nakhoditsya slozhnaya dlya analiza situatsiya struktur maloy gladkosti. Dokazany teoremy o sushchestvovanii odnorodnoy nil'potentnoy approksimatsii dlya bazisnykh vektornykh poley pri minimal'nykh predpolozheniyakh na ikh gladkost', postroeny primery ravnomernykh i NTA oblastey v geometrii Karno Karateodori, i dr. 232 pp. Russisch. Bookseller Inventory # 9783847391180

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Book Description Palmarium Academic Publishing, 2014. Paperback. Book Condition: New. Language: Russian . Brand New Book ***** Print on Demand *****.Pod kvazimetrikoy obychno podrazumevaetsya neotritsatel naya funktsiya d= d(u, v), opredelennaya na AA, gde A - nekotoroe mnozhestvo, takaya, chto dlya nee vypolnyayutsya metricheskie aksiomy tozhdestva, simmetrii i obobshchennoe neravenstvo treugol nika. Para (A, d) nazyvaetsya kvazimetricheskim prostranstvom ili kvaziprostranstvom. Izuchenie kvaziprostranstv motivirovano zadachami teorii subellipticheskikh uravneniy, singulyarnoy geometrii, i dr. Chastnym sluchaem kvaziprostranstv yavlyayutsya kvaziprostranstva s kvazimetrikami, ekvivalentnnymi metrikam Karno-Karateodori. V rabote issledovana geometriya podobnykh kvaziprostranstv kak takovykh (metriki i kvazimetriki, gorizontal nye krivye, lokal nye approksimatsii model nymi prostranstvami, razlichnye tipy podoblastey), a takzhe lokal nye svoystva sistem vektornykh poley, zadayushchikh takie struktury, i sootvetstvuyushchikh eksponentsial nykh otobrazheniy. V tsentre vnimaniya nakhoditsya slozhnaya dlya analiza situatsiya struktur maloy gladkosti. Dokazany teoremy o sushchestvovanii odnorodnoy nil potentnoy approksimatsii dlya bazisnykh vektornykh poley pri minimal nykh predpolozheniyakh na ikh gladkost , postroeny primery ravnomernykh i NTA oblastey v geometrii Karno-Karateodori, i dr. Bookseller Inventory # AAV9783847391180

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Book Description Palmarium Academic Publishing. Paperback. Book Condition: New. Paperback. 232 pages. Dimensions: 8.7in. x 5.9in. x 0.5in.Pod kvazimetrikoy obychno podrazumevaetsya neotritsatelnaya funktsiya d d(u, v), opredelennaya na AA, gde A nekotoroe mnozhestvo, takaya, chto dlya nee vypolnyayutsya metricheskie aksiomy tozhdestva, simmetrii i obobshchennoe neravenstvo treugolnika. Para (A, d) nazyvaetsya kvazimetricheskim prostranstvom ili kvaziprostranstvom. Izuchenie kvaziprostranstv motivirovano zadachami teorii subellipticheskikh uravneniy, singulyarnoy geometrii, i dr. Chastnym sluchaem kvaziprostranstv yavlyayutsya kvaziprostranstva s kvazimetrikami, ekvivalentnnymi metrikam KarnoKarateodori. V rabote issledovana geometriya podobnykh kvaziprostranstv kak takovykh (metriki i kvazimetriki, gorizontalnye krivye, lokalnye approksimatsii modelnymi prostranstvami, razlichnye tipy podoblastey), a takzhe lokalnye svoystva sistem vektornykh poley, zadayushchikh takie struktury, i sootvetstvuyushchikh eksponentsialnykh otobrazheniy. V tsentre vnimaniya nakhoditsya slozhnaya dlya analiza situatsiya struktur maloy gladkosti. Dokazany teoremy o sushchestvovanii odnorodnoy nilpotentnoy approksimatsii dlya bazisnykh vektornykh poley pri minimalnykh predpolozheniyakh na ikh gladkost, postroeny primery ravnomernykh i NTA oblastey v geometrii KarnoKarateodori, i dr. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN. Paperback. Bookseller Inventory # 9783847391180

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