Rational Points on Elliptic Curves / Edition 1

Rational Points on Elliptic Curves / Edition 1

by Joseph H. Silverman, John Tate
ISBN-10:
0387978259
ISBN-13:
9780387978253
Pub. Date:
06/24/1992
Publisher:
Springer New York
ISBN-10:
0387978259
ISBN-13:
9780387978253
Pub. Date:
06/24/1992
Publisher:
Springer New York
Rational Points on Elliptic Curves / Edition 1

Rational Points on Elliptic Curves / Edition 1

by Joseph H. Silverman, John Tate
$49.95
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Overview

The theory of elliptic curves involves a blend of algebra, geometry, analysis, and number theory. This book stresses this interplay as it develops the basic theory, providing an opportunity for readers to appreciate the unity of modern mathematics. The book’s accessibility, the informal writing style, and a wealth of exercises make it an ideal introduction for those interested in learning about Diophantine equations and arithmetic geometry.


Product Details

ISBN-13: 9780387978253
Publisher: Springer New York
Publication date: 06/24/1992
Series: Undergraduate Texts in Mathematics
Edition description: 1992
Pages: 281
Product dimensions: 6.10(w) x 9.25(h) x 0.03(d)

About the Author

Joseph H. Silverman is Professor of Mathematics at Brown University. He is the author of over 100 research articles and numerous books on elliptic curves, diophantine geometry, cryptography, and arithmetic dynamical systems.

John T. Tate is Professor Emeritus of Mathematics at The University of Texas at Austin and at Harvard University. For his seminal contributions to number theory, he was awarded the 2010 Abel Prize.

Table of Contents

I Geometry and Arithmetic.- II Points of Finite Order.- III The Group of Rational Points.- IV Cubic Curves over Finite Fields.- V Integer Points on Cubic Curves.- VI Complex Multiplication.- Appendix A Projective Geometry.- 1. Homogeneous Coordinates and the Projective Plane.- 2. Curves in the Projective Plane.- 3. Intersections of Projective Curves.- 4. Intersection Multiplicities and a Proof of Bezout’s Theorem.- Exercises.- List of Notation.

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