Autor/-in: Leonid Positselski
Leonid Positselski received his Ph. D. in Mathematics from Harvard University in 1998. He did his postdocs at the Institute for Advanced Study (Princeton), Institut des Hautes Etudes Scientifiques (Bures-sur-Yvette), Max-Planck-Institut fuer Mathematik (Bonn), the University of Stockholm, and the Independent University of Moscow in 1998-2003. He taught as an Associate Professor at the Mathematics Faculty of the National Research University Higher School of Economics in Moscow in 2011-2014. In Spring 2014 he moved from Russia to Israel, and since 2018 he work as a Researcher at the Institute of Mathematics of the Czech Academy of Sciences in Prague. He is an algebraist specializing in homological algebra. His research papers span a wide area including algebraic geometry, representation theory, commutative algebra, algebraic K-theory, and algebraic number theory. He is the author of four books and memoirs, including "Quadratic Algebras" (joint with A. Polishchuk, AMS University Lecture Series, 2005), "Homological algebra of semimodules and semicontramodules: Semi-infinite homological algebra of associative algebraic structures" (Monografie Matematyczne IMPAN, Birkhauser Basel, 2010), "Two kinds of derived categories, Koszul duality, and comodule-contramodule correspondence" (AMS Memoir, 2011), and "Weakly curved A-infinity algebras over a topological local ring" (Memoir of the French Math. Society, 2018-19).
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Semi-Infinite Algebraic Geometry of Quasi-Coherent Sheaves on Ind-Schemes
Quasi-Coherent Torsion Sheaves, the Semiderived Category, and the Semitensor Product
-9.5 %
CHF 143.–
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Semi-Infinite Algebraic Geometry of Quasi-Coherent Sheaves on Ind-Schemes
Quasi-Coherent Torsion Sheaves, the Semiderived Category, and the Semitensor Product
-9.5 %
CHF 143.–
3
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Homological Algebra of Semimodules and Semicontramodules
Semi-infinite Homological Algebra of Associative Algebraic Structures
-17.1 %
CHF 58.–
4
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Nicht auf Lager
Homological Algebra of Semimodules and Semicontramodules
Semi-infinite Homological Algebra of Associative Algebraic Structures
-17.1 %
CHF 58.–