Logo

Lectures on Siegel Modular Forms and Representation by Quadratic Forms

Small book cover: Lectures on Siegel Modular Forms and Representation by Quadratic Forms

Lectures on Siegel Modular Forms and Representation by Quadratic Forms
by

Publisher: Tata Institute of Fundamental Research
ISBN/ASIN: 0387164723
ISBN-13: 9780387164724
Number of pages: 197

Description:
This book is concerned with the problem of representation of positive definite quadratic forms by other such forms. From the table of contents: Preface; Fourier Coefficients of Siegel Modular Forms; Arithmetic of Quadratic Forms.

Download or read it online for free here:
Download link
(1.1MB, PDF)

Similar books

Book cover: An Introduction to Algebraic Number TheoryAn Introduction to Algebraic Number Theory
by - Nanyang Technological University
Contents: Algebraic numbers and algebraic integers (Rings of integers, Norms and Traces); Ideals (Factorization and fractional ideals, The Chinese Theorem); Ramification theory; Ideal class group and units; p-adic numbers; Valuations; p-adic fields.
(5844 views)
Book cover: Complex MultiplicationComplex Multiplication
by
These are preliminary notes for a modern account of the theory of complex multiplication. The reader is expected to have a good knowledge of basic algebraic number theory, and basic algebraic geometry, including abelian varieties.
(5781 views)
Book cover: Heegner Points and Rankin L-SeriesHeegner Points and Rankin L-Series
by - Cambridge University Press
This volume has the Gross-Zagier formula and its avatars as a common unifying theme. It covers the theory of complex multiplication, automorphic forms, the Rankin-Selberg method, arithmetic intersection theory, Iwasawa theory, and other topics.
(5015 views)
Book cover: Algebraic Number TheoryAlgebraic Number Theory
by
Contents: Preliminaries From Commutative Algebra; Rings of Integers; Dedekind Domains; Factorization; The Finiteness of the Class Number; The Unit Theorem; Cyclotomic Extensions; Fermat's Last Theorem; Valuations; Local Fields; Global Fields.
(9869 views)