![]() ![]() |
![]() |
|
RESEARCH INTERESTS Marty Weissman's research involves the interaction between representation theory, geometry, and number theory. Specifically, he works on automorphic forms and representations, and what is generally known as the Langlands program. Within the Langlands program, he is interested in modular forms on exceptional groups, representations of p-adic groups, and L-functions. Presently, Marty is interested in some foundational questions about automorphic L-functions, interactions between algebraic deformation theory and representations of p-adic groups, and some aspects of Iwasawa theory applied to modular forms. Selected Publications: M. Weissman: D4 Modular Forms, Amer. J. of Math 128 (2006), 849-898. M. Weissman: The Fourier Jacobi Map and Small Representations, Represent. Theory 7 (2003), 275-299.
|
|
|||||||||||||||||||||||||||||||||||||
|
Home |
About the Department | Faculty |
Research | Seminars | Graduate |
Undergraduate | Placement Exam | Courses Copyright © University of California Santa Cruz. Last reviewed 10/23/09 by the Mathematics Webmaster. |