Abelian Varieties, Theta Functions and the Fourier Transform (Cambridge Tracts in Mathematics, Series Number 153) 1st Edition by Alexander Polishchuk (PDF)

Description

This book is a modern treatment of the theory of theta functions in the context of algebraic geometry. The novelty of its approach lies in the systematic use of the Fourier-Mukai transform. Alexander Polishchuk starts by discussing the classical theory of theta functions from the viewpoint of the representation theory of the Heisenberg group (in which the usual Fourier transform plays the prominent role). He then shows that in the algebraic approach to this theory (originally due to Mumford) the Fourier-Mukai transform can often be used to simplify the existing proofs or to provide completely new proofs of many important theorems. This incisive volume is for graduate students and researchers with strong interest in algebraic geometry.

User’s Reviews

Editorial Reviews: Review “I would definitely recommend this book to a reader already acquainted with abelian varieties wishing to go beyond the basics of the subject. It is stimulatig and provocative and at the same time well-organized. Even the expert will learn a lot from reading it.” Bulletin of the AMS Book Description Presents a modern treatment of the theory of theta functions in the context of algebraic geometry.

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