Logo

Modular Forms, Hecke Operators, and Modular Abelian Varieties

Small book cover: Modular Forms, Hecke Operators, and Modular Abelian Varieties

Modular Forms, Hecke Operators, and Modular Abelian Varieties
by

Publisher: University of Washington
Number of pages: 154

Description:
Contents: The Main objects; Modular representations and algebraic curves; Modular Forms of Level 1; Analytic theory of modular curves; Modular Symbols; Modular Forms of Higher Level; Newforms and Euler Products; Hecke operators as correspondences; Abelian Varieties; Abelian Varieties Attached to Modular Forms; L-functions; The Birch and Swinnerton-Dyer Conjecture.

Home page url

Download or read it online for free here:
Download link
(880KB, PDF)

Similar books

Book cover: Elliptic Curves over Function FieldsElliptic Curves over Function Fields
by - arXiv
The focus is on elliptic curves over function fields over finite fields. We explain the main classical results on the Birch and Swinnerton-Dyer conjecture in this context and its connection to the Tate conjecture about divisors on surfaces.
(6614 views)
Book cover: Comments and topics on Smarandache notions and problemsComments and topics on Smarandache notions and problems
by - Erhus University Press
An examination of some of the problems posed by Florentin Smarandache. The problems are from different areas, such as sequences, primes and other aspects of number theory. The problems are solved in the book, or the author raises new questions.
(7511 views)
Book cover: Harmonic Analysis, the Trace Formula, and Shimura VarietiesHarmonic Analysis, the Trace Formula, and Shimura Varieties
by - American Mathematical Society
The goal of this volume is to provide an entry point into the challenging field of the modern theory of automorphic forms. It is directed on the one hand at graduate students and professional mathematicians who would like to work in the area.
(6908 views)
Book cover: The Smarandache FunctionThe Smarandache Function
by - Erhus University Press
The function in the title is originated from the Romanian mathematician Florentin Smarandache, who has significant contributions in mathematics and literature. This text introduces the Smarandache function and discusses its generalisations.
(6587 views)