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Arithmetic of Quadratic Forms Yoshiyuki Kitaoka (Nagoya University, Japan)

Arithmetic of Quadratic Forms By Yoshiyuki Kitaoka (Nagoya University, Japan)

Arithmetic of Quadratic Forms by Yoshiyuki Kitaoka (Nagoya University, Japan)


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Summary

This book provides an introduction to quadratic forms that builds from basics up to recent results covering many aspects including lattice theory, Siegel's formula and results involving tensor products of positive definite quadratic forms. It is ideal for graduate students and researchers wishing for an insight into quadratic forms.

Arithmetic of Quadratic Forms Summary

Arithmetic of Quadratic Forms by Yoshiyuki Kitaoka (Nagoya University, Japan)

The aim of this book is to provide an introduction to quadratic forms that builds from basics up to the most recent results. Professor Kitaoka is well known for his work in this area, and in this book he covers many aspects of the subject, including lattice theory, Siegel's formula, and some results involving tensor products of positive definite quadratic forms. The reader is required to have only a knowledge of algebraic number fields, making this book ideal for graduate students and researchers wishing for an insight into quadratic forms.

Arithmetic of Quadratic Forms Reviews

' ... ideal for graduate students and researchers wishing for an insight into quadratic forms.' Extrait de L'Enseignement Mathematique

Table of Contents

Preface; 1. General theory of quadratic forms; 2. Positive definite quadratic forms over R; 3. Quadratic forms over local fields; 4. Quadratic forms over Q; 5. Quadratic forms over the p-adic integer ring; 6. Quadratic forms over Z; 7. Some functorial properties of positive definite quadratic forms; Notes; References; Index.

Additional information

NLS9780521649964
9780521649964
052164996X
Arithmetic of Quadratic Forms by Yoshiyuki Kitaoka (Nagoya University, Japan)
New
Paperback
Cambridge University Press
1999-04-29
284
N/A
Book picture is for illustrative purposes only, actual binding, cover or edition may vary.
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