Hodge Theory, Complex Geometry and Representation Theory
Published by Universities Press, 2017
- Softcover
- New

Seller: Vedams eBooks (P) Ltd, New Delhi, IndiaVedams eBooks (P) Ltd
AbeBooks seller since January 30, 2009
Condition: New
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This monograph presents topics in Hodge theory and representation theory, two of the most active and important areas in contemporary mathematics. The underlying theme is the use of complex geometry to understand the two subjects and their relationships to one anotheran approach that is complementary to what is in the literature. Finite dimensional representation theory and complex geometry enter via the concept of Hodge representations and Hodge domains. Infinite-dimensional representation theory, specifically the discrete series and their limits, enters through the realization of these representations through complex geometry as pioneered by Schmid, and in the subsequent description of automorphic cohomology. For the latter topic, of particular importance is the recent work of Carayol that potentially introduces a new perspective in arithmetic automorphic representation theory. The present work gives a treatment of Carayol's work, and some extensions of it, set in a general complex geometric framework. Additional subjects include a description of the relationship between limiting mixed Hodge structures and the boundary orbit structure of Hodge domains, a general treatment of the correspondence spaces that are used to construct Penrose transforms and selected other topics from the recent literature.…
Seller Inventory # 121922A
Bibliographic details
- Title
- Hodge Theory, Complex Geometry and Representation Theory
- Author
- Mark Green and Phillip Griffiths and Matt Kerr
- Publisher
- Universities Press
- Publication year
- 2017
- Condition
- New
- Binding
- Soft cover
Vedams eBooks (P) Ltd
New Delhi, India
AbeBooks seller since January 30, 2009
Shipping rates from India to U.S.A.
| Item | 20 to 24 business days | 4 to 7 business days |
|---|---|---|
| First item | £ 14.79 | £ 27.04 |
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