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K3 surfaces and their moduli

Faber, Carel.

K3 surfaces and their moduli

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	K3 surfaces and their moduliedited by Carel Faber, Gavril Farkas, Gerard van der Geer.
其他作者:	Faber, Carel.
出版者:	Cham :Springer International Publishing :2016.
面頁冊數:	ix, 399 p. :ill. (some col.), digital ;24 cm.
Contained By:	Springer eBooks
標題:	Moduli theory.
電子資源:	http://dx.doi.org/10.1007/978-3-319-29959-4
ISBN:	9783319299594$q(electronic bk.)

K3 surfaces and their moduli
K3 surfaces and their moduli[electronic resource] /edited by Carel Faber, Gavril Farkas, Gerard van der Geer. - Cham :Springer International Publishing :2016. - ix, 399 p. :ill. (some col.), digital ;24 cm. - Progress in mathematics,v.3150743-1643 ;. - Progress in mathematics ;v.295..

This book provides an overview of the latest developments concerning the moduli of K3 surfaces. It is aimed at algebraic geometers, but is also of interest to number theorists and theoretical physicists, and continues the tradition of related volumes like "The Moduli Space of Curves" and "Moduli of Abelian Varieties," which originated from conferences on the islands Texel and Schiermonnikoog and which have become classics. K3 surfaces and their moduli form a central topic in algebraic geometry and arithmetic geometry, and have recently attracted a lot of attention from both mathematicians and theoretical physicists. Advances in this field often result from mixing sophisticated techniques from algebraic geometry, lattice theory, number theory, and dynamical systems. The topic has received significant impetus due to recent breakthroughs on the Tate conjecture, the study of stability conditions and derived categories, and links with mirror symmetry and string theory. At the same time, the theory of irreducible holomorphic symplectic varieties, the higher dimensional analogues of K3 surfaces, has become a mainstream topic in algebraic geometry. Contributors: S. Boissiere, A. Cattaneo, I. Dolgachev, V. Gritsenko, B. Hassett, G. Heckman, K. Hulek, S. Katz, A. Klemm, S. Kondo, C. Liedtke, D. Matsushita, M. Nieper-Wisskirchen, G. Oberdieck, K. Oguiso, R. Pandharipande, S. Rieken, A. Sarti, I. Shimada, R. P. Thomas, Y. Tschinkel, A. Verra, C. Voisin.

ISBN: 9783319299594$q(electronic bk.)

Standard No.: 10.1007/978-3-319-29959-4doiSubjects--Topical Terms:

285972
Moduli theory.

LC Class. No.: QA564

Dewey Class. No.: 516.35

K3 surfaces and their moduli
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520 $a This book provides an overview of the latest developments concerning the moduli of K3 surfaces. It is aimed at algebraic geometers, but is also of interest to number theorists and theoretical physicists, and continues the tradition of related volumes like "The Moduli Space of Curves" and "Moduli of Abelian Varieties," which originated from conferences on the islands Texel and Schiermonnikoog and which have become classics. K3 surfaces and their moduli form a central topic in algebraic geometry and arithmetic geometry, and have recently attracted a lot of attention from both mathematicians and theoretical physicists. Advances in this field often result from mixing sophisticated techniques from algebraic geometry, lattice theory, number theory, and dynamical systems. The topic has received significant impetus due to recent breakthroughs on the Tate conjecture, the study of stability conditions and derived categories, and links with mirror symmetry and string theory. At the same time, the theory of irreducible holomorphic symplectic varieties, the higher dimensional analogues of K3 surfaces, has become a mainstream topic in algebraic geometry. Contributors: S. Boissiere, A. Cattaneo, I. Dolgachev, V. Gritsenko, B. Hassett, G. Heckman, K. Hulek, S. Katz, A. Klemm, S. Kondo, C. Liedtke, D. Matsushita, M. Nieper-Wisskirchen, G. Oberdieck, K. Oguiso, R. Pandharipande, S. Rieken, A. Sarti, I. Shimada, R. P. Thomas, Y. Tschinkel, A. Verra, C. Voisin.
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