%0 Generic
%T Hodge Theory
%A Griffiths, Phillip A.
%A Cattani, Eduardo
%A El Zein, Fouad
%A Lê, Dũng Tráng
%I Princeton University Press
%@ 9781400851478
%K Hodge theory Congresses
%K Geometry, Algebraic Congresses
%K Hodge theory
%K Hodge-Theorie
%K MATHEMATICS / Topology
%D 2014
%D , ©2014
%X FrontmatterContributorsContentsPrefaceChapter One. Introduction to Kähler Manifolds Cattani, Eduardo
%X Chapter Two. From Sheaf Cohomology to the Algebraic de Rham Theorem El Zein, Fouad ; Tu, Loring W.
%X Chapter Three. Mixed Hodge Structures Zein, Fouad El ; Tráng, Lê Dũng
%X Chapter Four. Period Domains and Period Mappings Carlson, James
%X Chapter Five. The Hodge Theory of Maps Cataldo, Mark Andrea de ; Migliorini, Luca
%X Chapter Six The Hodge Theory of Maps Cataldo, Mark Andrea de ; Migliorini, Luca
%X Chapter Seven. Introduction to Variations of Hodge Structure Cattani, Eduardo
%X Chapter Eight. Variations of Mixed Hodge Structure Brosnan, Patrick ; Zein, Fouad El
%X Chapter Nine. Lectures on Algebraic Cycles and Chow Groups Murre, Jacob
%X Chapter Ten. The Spread Philosophy in the Study of Algebraic Cycles Green, Mark L.
%X Chapter Eleven. Notes on Absolute Hodge Classes Charles, François ; Schnell, Christian
%X Chapter Twelve. Shimura Varieties: A Hodge-Theoretic Perspective Kerr, Matt
%X BibliographyIndex.
%C Princeton University Press
%C Princeton, N.J.
%U http://slubdd.de/katalog?TN_libero_mab2
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