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Lectures on K3 surfaces /

紀錄類型:	書目-語言資料,印刷品 : Monograph/item
正題名/作者:	Lectures on K3 surfaces // Daniel Huybrechts, University of Bonn.
作者:	Huybrechts, Daniel,
面頁冊數:	1 online resource (xi, 485 pages) :digital, PDF file(s). :
附註:	Title from publisher's bibliographic system (viewed on 27 Oct 2016).
標題:	Geometry, Algebraic. -
電子資源:	https://doi.org/10.1017/CBO9781316594193
ISBN:	9781316594193 (ebook)

Lectures on K3 surfaces /
Huybrechts, Daniel,

Lectures on K3 surfaces /Daniel Huybrechts, University of Bonn. - 1 online resource (xi, 485 pages) :digital, PDF file(s). - Cambridge studies in advanced mathematics ;158. - Cambridge studies in advanced mathematics ;134..

Title from publisher's bibliographic system (viewed on 27 Oct 2016).

K3 surfaces are central objects in modern algebraic geometry. This book examines this important class of Calabi-Yau manifolds from various perspectives in eighteen self-contained chapters. It starts with the basics and guides the reader to recent breakthroughs, such as the proof of the Tate conjecture for K3 surfaces and structural results on Chow groups. Powerful general techniques are introduced to study the many facets of K3 surfaces, including arithmetic, homological, and differential geometric aspects. In this context, the book covers Hodge structures, moduli spaces, periods, derived categories, birational techniques, Chow rings, and deformation theory. Famous open conjectures, for example the conjectures of Calabi, Weil, and Artin-Tate, are discussed in general and for K3 surfaces in particular, and each chapter ends with questions and open problems. Based on lectures at the advanced graduate level, this book is suitable for courses and as a reference for researchers.

ISBN: 9781316594193 (ebook)Subjects--Topical Terms:

580393
Geometry, Algebraic.

LC Class. No.: QA571 / .H89 2016

Dewey Class. No.: 516.3/52

Lectures on K3 surfaces /
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520 $a K3 surfaces are central objects in modern algebraic geometry. This book examines this important class of Calabi-Yau manifolds from various perspectives in eighteen self-contained chapters. It starts with the basics and guides the reader to recent breakthroughs, such as the proof of the Tate conjecture for K3 surfaces and structural results on Chow groups. Powerful general techniques are introduced to study the many facets of K3 surfaces, including arithmetic, homological, and differential geometric aspects. In this context, the book covers Hodge structures, moduli spaces, periods, derived categories, birational techniques, Chow rings, and deformation theory. Famous open conjectures, for example the conjectures of Calabi, Weil, and Artin-Tate, are discussed in general and for K3 surfaces in particular, and each chapter ends with questions and open problems. Based on lectures at the advanced graduate level, this book is suitable for courses and as a reference for researchers.
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