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Fourier-Laplace transform of a variation of polarized complex Hodge structure
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Claude Sabbah
Published/Copyright:
July 1, 2008
Abstract
We show that the Fourier-Laplace transform of a regular holonomic module over the Weyl algebra of one variable, which generically underlies a variation of polarized Hodge structure, underlies itself an integrable variation of polarized twistor structure.
Received: 2005-11-14
Revised: 2007-05-18
Published Online: 2008-07-01
Published in Print: 2008-August
© Walter de Gruyter Berlin · New York 2008
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- Area-minimizing disks with free boundary and prescribed enclosed volume
- Isomorphisms between topological conjugacy algebras
- Hybrid bounds for twisted L-functions
- Symmetric norms and spaces of operators
- Fourier-Laplace transform of a variation of polarized complex Hodge structure
- Geometrization of the Strong Novikov Conjecture for residually finite groups
- The Cuntz semigroup, the Elliott conjecture, and dimension functions on C*-algebras
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Articles in the same Issue
- Area-minimizing disks with free boundary and prescribed enclosed volume
- Isomorphisms between topological conjugacy algebras
- Hybrid bounds for twisted L-functions
- Symmetric norms and spaces of operators
- Fourier-Laplace transform of a variation of polarized complex Hodge structure
- Geometrization of the Strong Novikov Conjecture for residually finite groups
- The Cuntz semigroup, the Elliott conjecture, and dimension functions on C*-algebras
- Complete reducibility and commuting subgroups
