Hodge theory / [edited by] Eduardo Cattani...[et al.].
Material type:
TextSeries: Mathematical notes ; 49Publication details: Princeton : Princeton University Press, c2014.Description: xvii, 589 p. : illustrations ; 24 cmISBN: - 9780691161341 (pbk. : acidfree paper)
- 516.36 23 Su955
| Item type | Current library | Call number | Status | Date due | Barcode | Item holds | |
|---|---|---|---|---|---|---|---|
| Books | ISI Library, Kolkata | 516.36 Su955 (Browse shelf(Opens below)) | Available | 136638 |
Browsing ISI Library, Kolkata shelves Close shelf browser (Hides shelf browser)
| No cover image available | No cover image available | No cover image available | No cover image available | No cover image available | ||||
| 516.36 St874 Differential geometry | 516.36 Su938 Lectures on differential geometry | 516.36 Su939 Selected mathematical papers | 516.36 Su955 Hodge theory / | 516.36 Su964 Functional differential geometry / | 516.36 Sy989 Differential geometry and differential eqiations | 516.36 Sy989 Differential geometry and differential eqiations |
Includes bibliographical references and index.
1. Kahler manifolds / by E. Cattani --
2. The algebraic de Rham theorem / by F. El Zein and L. Tu --
3. Mixed Hodge structures / by F. El Zein and Le D.T. --
4. Period domains / by J. Carlson --
5. Hodge theory of maps, part I / by L. Migliorini --
6. Hodge theory of maps, part II / by M.A. de Cataldo --
7. Variations of Hodge structure / by E. Cattani --
8. Variations of mixed Hodge structure / by P. Brosnan and F. El Zein --
9. Algebraic cycles and Chow groups / by J. Murre --
10. Spreads and algebraic cycles / by M.L. Green --
11. Absolute Hodge classes / by F. Charles and C. Schnell --
12. Shimura varieties / by M. Kerr --
Index.
Provides an introduction to Hodge theory - one of the central and most vibrant areas of contemporary mathematics - from leading specialists on the subject. This book includes topics that range from the basic topology of algebraic varieties to the study of variations of mixed Hodge structure and the Hodge theory of maps.
There are no comments on this title.
