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Current Algebras on Riemann Surfaces Walter de Gruyter ~ Current Algebras on Riemann Surfaces New Results and Applications For experts it sums up the recent advances in the theory of almost graded infinitedimensional Lie algebras and their applications almost graded Lie algebras Majority of results are presented for the first time in the form of monograph Details 240 x 170 cm xiii
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Current Algebras on Riemann Surfaces Walter de Gruyter ~ Current Algebras on My Searches 0 My Cart Added To Cart Check Out Menu Current Algebras on Riemann Surfaces New Results and Applications Series Projective flat connections on the moduli space of punctured Riemann surfaces and the Knizhnik–Zamolodchikov equation Pages 5583 Get Access to Full Text
Current algebras on Riemann surfaces new results and ~ Current algebras on Riemann surfaces new results and applications de Gruyter Expositions in Mathematics 58 Alexander A Gaifullin Corresponding Author Email address agaif
Current algebras on Riemann surfaces new results and ~ Current algebras on Riemann surfaces new results and applications de Gruyter Expositions in Mathematics 58 de Gruyter Expositions in Mathematics 58
Current algebras on Riemann surfaces new results and ~ Request PDF On Sep 15 2015 Alexander A Gaifullin and others published Current algebras on Riemann surfaces new results and applications de Gruyter Expositions in Mathematics 58 By Oleg K
Current algebras on Riemann surfaces new results and ~ Oleg K Sheinmans book introduces the reader to a wonderful world of Lie algebras related to Riemann surfaces smooth compact complex curves with marked point We use cookies to enhance your experience on our continuing to use our website you are agreeing to our use of cookies
Current algebras on Riemann surfaces new results and ~ Current algebras on Riemann surfaces new results and applications Oleg K Sheinman This book is an introduction into a new and fast developing field on the crossroads of infinitedimensional Lie algebra theory conformal field theory and the theory of integrable systems
KricheverNovikov Type Algebras An Introduction ~ KricheverNovikov Type Algebras An Introduction Martin Schlichenmaier Abstract KricheverNovikov type algebras are generalizations of the Witt Virasoro a ne Lie algebras and their relatives to Riemann surfaces of arbitrary genus We give the most important results about their structure almostgrading and central extensions
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