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The derived category is a subtle invariant of the isomorphism type of a variety, and its group of autoequivalences often shows a rich structure. Subscriber Login Email Address Password Forgotten your password? Library Card # Login with your Library Card Login with Athens/Access Management Federation Login with Athens Don't have an account? Contents Go to page: View: no detail some detail full detail Front Matter Title Pages PREFACE 1 TRIANGULATED CATEGORIES 2 DERIVED CATEGORIES: A QUICK TOUR 3 DERIVED CATEGORIES OF COHERENT SHEAVES 4 DERIVED CATEGORY AND CANONICAL BUNDLE-I 5 FOURIERMUKAI TRANSFORMS 6 DERIVED CATEGORY AND CANONICAL BUNDLE-II 7 EQUIVALENCE CRITERIA FOR FOURIER-MUKAI TRANSFORMS 8 SPHERICAL AND EXCEPTIONAL OBJECTS 9 ABELIAN VARIETIES 10 K3 SURFACES 11 FLIPS AND FLOPS 12 DERIVED CATEGORIES OF SURFACES 13 WHERE TO GO FROM HERE End Matter REFERENCES Index Oxford University Press Copyright 2016. Useful Links Terms of use Privacy Policy Online Safety Help Contact us About us Site Map FAQ On Indyarocks you can: Make Friends Send Free SMS Play Games Watch Videos Share Photos Browse Blogs Got a problem? For general inquiries or to request support with your Indyarocks account, write us at supportindyarocks.com Spread your word: . By continuing to use our website, you are agreeing to our use of cookies. More This book provides a systematic exposition of the theory of Fourier-Mukai transforms from an algebro-geometric point of view. Fourier-Mukai Transforms in Algebraic Geometry April 29, 2015 by chaddyner Daniel Huybrechts, Fourier-Mukai Transforms in Algebraic Geometry 2006 pages: 315 ISBN: 0199296863 PDF 1,4 mb This seminal text on Fourier-Mukai Transforms in Algebraic Geometry by a leading researcher and expositor is based on a course given at the Institut de Mathematiques de Jussieu in 2004 and 2005. Jump to Content.
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