Hodge theory, complex geometry, and representation theory

Hodge theory, complex geometry, and representation theory /

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Bibliographic Details
Main Author: Green, M. (Mark)
Other Authors: Griffiths, Phillip, 1938-, Kerr, Matthew D., 1975-
Format: Book
Language:English
Published: Providence, Rhode Island : Published for the Conference Board of the Mathematical Sciences by the American Mathematical Society, [2013]
Series:Regional conference series in mathematics; no. 118.
Subjects:
Hodge theory.
Geometry, Differential.
Algebraic geometry > Special varieties > Grassmannians, Schubert varieties, flag manifolds.
Nonassociative rings and algebras > Lie algebras and Lie superalgebras > Cohomology of Lie (super)algebras.
Topological groups, Lie groups > Locally compact groups and their algebras > Unitary representations of locally compact groups.
Several complex variables and analytic spaces > Deformations of analytic structures > Period matrices, variation of Hodge structure; degenerations.
Several complex variables and analytic spaces > Complex spaces with a group of automorphisms > Homogeneous complex manifolds.
Algebraic geometry > Families, fibrations > Variation of Hodge structures.
Algebraic geometry > Special varieties > Homogeneous spaces and generalizations.
Nonassociative rings and algebras > Lie algebras and Lie superalgebras > Lie algebras of linear algebraic groups.
Group theory and generalizations > Linear algebraic groups and related topics > None of the above, but in this section.
Topological groups, Lie groups > Lie groups > Representations of Lie and linear algebraic groups over real fields: analytic methods.
Topological groups, Lie groups > Lie groups > Semisimple Lie groups and their representations.
Topological groups, Lie groups > Noncompact transformation groups > Homogeneous spaces.
Several complex variables and analytic spaces > Automorphic functions > Automorphic forms.
Several complex variables and analytic spaces > Holomorphic fiber spaces > Twistor theory, double fibrations.
Several complex variables and analytic spaces > Complex manifolds > Stein manifolds.
Differential geometry > Global differential geometry > Homogeneous manifolds.

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