£83.74

Princeton University Press Elliptic Curves (MN-40) Mathematics

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Description

Explore the deep connection between elliptic curves and modular forms with this specialized text from Princeton University Press. Part of the Mathematical Notes series (MN-40), this book provides a technical look at how these two mathematical subjects meet through Eichler-Shimura theory. Readers will examine how elliptic curves, defined as cubic equations in two variables with projective solutions forming a group, relate to modular forms. The text covers the construction of elliptic curves from specific modular forms and addresses the Taniyama-Weil Conjecture, which is the foundation for the proof of Fermat's Last Theorem. This volume is an essential resource for students and researchers studying algebra and the relationship between analytic functions in the upper half plane and algebraic structures.

Key Features

Part of the Mathematical Notes series (MN-40) published by Princeton University Press for academic study.

Covers the relationship between elliptic curves and modular forms via Eichler-Shimura theory.

Explains the Taniyama-Weil Conjecture and its connection to Fermat's Last Theorem.

Detailed examination of cubic equations in two variables and their projective solutions.

Provides technical insight into modular forms as analytic functions in the upper half plane.

Product Specifications

Format
Paperback
Domain
Amazon UK
Release Date
05 October 1992
Listed Since
19 December 2006

Barcode

No barcode data available

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