<--- Back to Details
First PageDocument Content
Mathematics / Analytic number theory / Number theory / Mathematical analysis / Elliptic curves / Conjectures / Diophantine geometry / Millennium Prize Problems / Birch and Swinnerton-Dyer conjecture / Rank of an elliptic curve / Modular form / Riemann hypothesis
Date: 2001-03-31 11:30:21
Mathematics
Analytic number theory
Number theory
Mathematical analysis
Elliptic curves
Conjectures
Diophantine geometry
Millennium Prize Problems
Birch and Swinnerton-Dyer conjecture
Rank of an elliptic curve
Modular form
Riemann hypothesis

Introduction The present work grew out of an entirely unsuccessful attempt to answer some basic questions about elliptic curves over $. Start with an elliptic curve E over $, say given by a Weierstrass equation E: y2 = 4

Add to Reading List

Source URL: web.math.princeton.edu

Download Document from Source Website

File Size: 107,25 KB

Share Document on Facebook

Similar Documents

Dynamical Systems, Fractal Geometry and Diophantine Approximations Carlos Gustavo Tamm de Araujo Moreira IMPA March 9, 2018

Dynamical Systems, Fractal Geometry and Diophantine Approximations Carlos Gustavo Tamm de Araujo Moreira IMPA March 9, 2018

DocID: 1xVR0 - View Document

Arithmetic and Diophantine Geometry 14Gxx [1] Matthew H. Baker, Enrique Gonz´alez-Jim´enez, Josep Gonz´alez, and Bjorn Poonen, Finiteness results for modular curves of genus at least 2, Amer. J. Math), no.

Arithmetic and Diophantine Geometry 14Gxx [1] Matthew H. Baker, Enrique Gonz´alez-Jim´enez, Josep Gonz´alez, and Bjorn Poonen, Finiteness results for modular curves of genus at least 2, Amer. J. Math), no.

DocID: 1u3w4 - View Document

THE THUE-SIEGEL METHOD IN DIOPHANTINE GEOMETRY  Paul Vojta University of California, Berkeley 28 June 2014 Abstract. This mini-course described the Thue-Siegel method, as used in the proof of

THE THUE-SIEGEL METHOD IN DIOPHANTINE GEOMETRY Paul Vojta University of California, Berkeley 28 June 2014 Abstract. This mini-course described the Thue-Siegel method, as used in the proof of

DocID: 1tgzR - View Document

On transcendental number theory, classical analytic functions and Diophantine geometry B. Zilber  University of Oxford

On transcendental number theory, classical analytic functions and Diophantine geometry B. Zilber University of Oxford

DocID: 1sO0W - View Document

The set of non-n-th powers in a number field is diophantine Joint work with Jan Van Geel (Gent) Jean-Louis Colliot-Th´el`ene (CNRS et Universit´e Paris-Sud, Orsay) Second ERC Research period on Diophantine Geometry Cet

The set of non-n-th powers in a number field is diophantine Joint work with Jan Van Geel (Gent) Jean-Louis Colliot-Th´el`ene (CNRS et Universit´e Paris-Sud, Orsay) Second ERC Research period on Diophantine Geometry Cet

DocID: 1sLMo - View Document