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: Notes on Fermionic Fock Space for Number TheoristsNotes on Fermionic Fock Space for Number Theorists
by - The University of Arizona
This is a compilation of exercises, worked examples and key references that the author compiled in order to help readers learn their way around fermionic Fock space. The text is suitable for use by graduate students with an interest in number theory.
(12927 views)
Book cover: Essays on the Theory of NumbersEssays on the Theory of Numbers
by - The Open Court Publishing
This is a book combining two essays: 'Continuity and irrational numbers' - Dedekind's way of defining the real numbers from rational numbers; and 'The nature and meaning of numbers' where Dedekind offers a precise explication of the natural numbers.
(14708 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.
(13407 views)
Book cover: Geometric Theorems and Arithmetic FunctionsGeometric Theorems and Arithmetic Functions
by - American Research Press
Contents: on Smarandache's Podaire theorem, Diophantine equation, the least common multiple of the first positive integers, limits related to prime numbers, a generalized bisector theorem, values of arithmetical functions and factorials, and more.
(19526 views)