P-Adic Aspects of Modular Forms
| AUTHOR | Raghuram, A.; Balasubramanyam, Baskar; Raghuram, A. et al. |
| PUBLISHER | World Scientific Publishing Company (08/05/2016) |
| PRODUCT TYPE | Hardcover (Hardcover) |
Description
The aim of this book is to give a systematic exposition of results in some important cases where p-adic families and p-adic L-functions are studied. We first look at p-adic families in the following cases: general linear groups, symplectic groups and definite unitary groups. We also look at applications of this theory to modularity lifting problems. We finally consider p-adic L-functions for GL(2), the p-adic adjoint L-functions and some cases of higher GL(n).
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Product Format
Product Details
ISBN-13:
9789814719223
ISBN-10:
9814719226
Binding:
Hardback or Cased Book (Sewn)
Content Language:
English
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Page Count:
344
Carton Quantity:
20
Product Dimensions:
6.10 x 0.90 x 9.10 inches
Weight:
1.40 pound(s)
Country of Origin:
SG
Subject Information
BISAC Categories
Mathematics | Number Theory
Mathematics | Research
Mathematics | Applied
Descriptions, Reviews, Etc.
publisher marketing
The aim of this book is to give a systematic exposition of results in some important cases where p-adic families and p-adic L-functions are studied. We first look at p-adic families in the following cases: general linear groups, symplectic groups and definite unitary groups. We also look at applications of this theory to modularity lifting problems. We finally consider p-adic L-functions for GL(2), the p-adic adjoint L-functions and some cases of higher GL(n).
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Editor:
Raghuram, A.
A. Raghuram is the Coordinator for Mathematics at the Indian Institute of Science Education and Research (IISER) at Pune. Previously, he was a tenured faculty member of the Department of Mathematics at Oklahoma State University. He has also held various visiting positions at the University of Iowa, Purdue University, and the Max Planck Institute for Mathematics in Germany. Professor Raghuram's research interests concern the arithmetic properties of automorphic forms. He uses analytic methods in the Langlands Program and geometric tools from the cohomology of arithmetic groups to study the special values of L-functions. His research has been supported by the National Science Foundation, USA, and the Alexander von Humboldt Foundation, Germany.
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