Hodge theory : proceedings of the U.S.-Spain workshop held in Sant Cugat (Barcelona), Spain, June 24-30, 1985
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Bibliographic Information
Hodge theory : proceedings of the U.S.-Spain workshop held in Sant Cugat (Barcelona), Spain, June 24-30, 1985
（Lecture notes in mathematics, 1246）
Springer-Verlag, c1987
- : gw
- : us
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
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Hokkaido University, Library, Graduate School of Science, Faculty of Science and School of Science図書
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English and French
Description and Table of Contents
Description
Over the past 2O years classical Hodge theory has undergone several generalizations of great interest in algebraic geometry. The papers in this volume reflect the recent developments in the areas of: mixed Hodge theory on the cohomology of singular and open varieties, on the rational homotopy of algebraic varieties, on the cohomology of a link, and on the vanishing cycles; L -realization of the intersection cohomology for the cases of singular varieties and smooth varieties with degenerating coefficients; applications of cubical hyperresolutions and of iterated integrals; asymptotic behavior of degenerating variations of Hodge structure; the geometric realization of maximal variations; and variations of mixed Hodge structure. N
Table of Contents
Shimura Varieties of Weight Two Hodge Structures.- Variations of polarized hodge structure: Asymptotics and monodromy.- Some remarks on L2 and intersection cohomologies.- The L-adic cohomology of links.- Hyperresolutions cubiques et applications a la theorie de hodge-deligne.- Iterated integrals and mixed hodge structures on homotopy groups.- Higher albanese manifolds.- A guide to unipotent variations of mixed hodge structure.- Truncations of mixed hodge complexes.- Poincare lemma for a variation of polarized hodge structure.- Evaluation d'integrales et theorie de hodge.- Sur les structures de hodge mixtes associees aux cycles evanescents.- L2-cohomology of algebraic varieties in the fubinu metric.- Some remarks about the hodge conjecture.
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