Jacobi Forms, Finite Quadratic Modules and Weil Representations over Number Fields
Author:   Hatice Boylan
Publisher:   Springer International Publishing AG
Edition:   2015 ed.
Volume:   2130
ISBN:  

9783319129150


Pages:   130
Publication Date:   16 December 2014
Format:   Paperback
Availability:   Manufactured on demand   Availability explained
We will order this item for you from a manufactured on demand supplier.

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Jacobi Forms, Finite Quadratic Modules and Weil Representations over Number Fields


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Full Product Details

Author:   Hatice Boylan
Publisher:   Springer International Publishing AG
Imprint:   Springer International Publishing AG
Edition:   2015 ed.
Volume:   2130
Dimensions:   Width: 15.50cm , Height: 0.80cm , Length: 23.50cm
Weight:   2.409kg
ISBN:  

9783319129150


ISBN 10:   3319129155
Pages:   130
Publication Date:   16 December 2014
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   Manufactured on demand   Availability explained
We will order this item for you from a manufactured on demand supplier.

Table of Contents

Introduction.- Notations.- Finite  Quadratic  Modules.- Weil Representations of Finite  Quadratic  Modules.- Jacobi Forms over Totally Real Number  Fields.- Singular Jacobi Forms.- Tables.- Glossary.

Reviews

The classical theory of Jacobi forms, and its connections to elliptic modular forms, have been a constant subject of research for many decades. ... this book is valuable contribution to the mathematical society, and serves as a welcoming invitation to anyone who finds interest in engaging him/herself in researching this beautiful new theory. (Shaul Zemel, zbMATH 1317.11002, 2015)


“The classical theory of Jacobi forms, and its connections to elliptic modular forms, have been a constant subject of research for many decades. … this book is valuable contribution to the mathematical society, and serves as a welcoming invitation to anyone who finds interest in engaging him/herself in researching this beautiful new theory.” (Shaul Zemel, zbMATH 1317.11002, 2015)


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