An error was encountered while trying to add the item to the cart. Please try again.
The following link can be shared to navigate to this page. You can select the link to copy or click the 'Copy To Clipboard' button below.
Copy To Clipboard
Successfully Copied!
Cohomology of Arithmetic Groups, $L$-Functions and Automorphic Forms

Edited by: T. N. Venkataramana Tata Institute of Fundamental Research, Mumbai, India
A publication of Tata Institute of Fundamental Research
Available Formats:
Softcover ISBN: 978-81-7319-421-4
Product Code: TIFR/4
List Price: $65.00 AMS Member Price:$52.00
Please note AMS points can not be used for this product
Click above image for expanded view
Cohomology of Arithmetic Groups, $L$-Functions and Automorphic Forms
Edited by: T. N. Venkataramana Tata Institute of Fundamental Research, Mumbai, India
A publication of Tata Institute of Fundamental Research
Available Formats:
 Softcover ISBN: 978-81-7319-421-4 Product Code: TIFR/4
 List Price: $65.00 AMS Member Price:$52.00
Please note AMS points can not be used for this product
• Book Details

Tata Institute of Fundamental Research Publications
Volume: 42001; 251 pp
MSC: Primary 11;

This collection of papers is based on lectures delivered at the Tata Institute of Fundamental Research (TIFR) as part of a special year on arithmetic groups, $L$-functions and automorphic forms. The volume opens with an article by Cogdell and Piatetski-Shapiro on Converse Theorems for $GL_n$ and applications to liftings. It ends with some remarks on the Riemann Hypothesis by Ram Murty. Other talks cover topics such as Hecke theory for Jacobi forms, restriction maps and $L$-values, congruences for Hilbert modular forms, Whittaker models for $p$-adic $GL(4)$, the Seigel formula, newforms for the Maaß Spezialchar, an algebraic Chebotarev density theorem, a converse theorem for Dirichlet series with poles, Kirillov theory for $GL_2(\mathcal{D})$, and the $L^2$ Euler characteristic of arithmetic quotients. The present volume is the latest in the Tata Institute's tradition of recognized contributions to number theory.

Graduate students and research mathematicians interested in number theory.

• Request Review Copy
Volume: 42001; 251 pp
MSC: Primary 11;

This collection of papers is based on lectures delivered at the Tata Institute of Fundamental Research (TIFR) as part of a special year on arithmetic groups, $L$-functions and automorphic forms. The volume opens with an article by Cogdell and Piatetski-Shapiro on Converse Theorems for $GL_n$ and applications to liftings. It ends with some remarks on the Riemann Hypothesis by Ram Murty. Other talks cover topics such as Hecke theory for Jacobi forms, restriction maps and $L$-values, congruences for Hilbert modular forms, Whittaker models for $p$-adic $GL(4)$, the Seigel formula, newforms for the Maaß Spezialchar, an algebraic Chebotarev density theorem, a converse theorem for Dirichlet series with poles, Kirillov theory for $GL_2(\mathcal{D})$, and the $L^2$ Euler characteristic of arithmetic quotients. The present volume is the latest in the Tata Institute's tradition of recognized contributions to number theory.