Derived Categories in Algebraic Geometry
Tokyo 2011
Editors
Yujiro Kawamata
University of Tokyo, Japan
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pp. v–vi Contentspp. vii–viii IntroductionYujiro Kawamata
pp. 1–25 Categorical representability and intermediate Jacobians of Fano threefoldsMarcello BernardaraMichele Bolognesi
pp. 27–60 Fourier–Mukai functors: a surveyAlberto CanonacoPaolo Stellari
pp. 61–101 Flops and about: a guideSabin Cautis
pp. 103–110 A note on derived categories of Fermat varietiesAkira IshiiKazushi Ueda
pp. 111–121 Homology of infinite loop spacesDmitry Kaledin
pp. 123–183 Cluster algebras and derived categoriesBernhard Keller
pp. 185–196 Some derived equivalences between noncommutative schemes and algebrasIzuru Mori
pp. 197–250 Lagrangian-invariant sheaves and functors for abelian varietiesAlexander Polishchuk
pp. 251–278 Generic vanishing filtrations and perverse objects in derived categories of coherent sheavesMihnea Popa
pp. 279–285 The fundamental group is not a derived invariantChristian Schnell
pp. 287–318 Introduction and open problems of Donaldson–Thomas theoryYukinobu Toda
pp. 319–344 Notes on formal deformations of abelian categoriesMichel Van den Bergh