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Rational points on elliptic curves by John Tate, Joseph H. Silverman

Rational points on elliptic curves John Tate, Joseph H. Silverman ebook
Format: djvu
ISBN: 3540978259, 9783540978251
Page: 296
Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. K

Grekos - Extremal problems about additive bases K. Or: the rational points on an elliptic curve have an enormous amount of deep structure, of course, starting with the basic fact that they form a finite rank abelian group. K3 surfaces, level structure, and rational points. A very good book written on the subject is "Rational points on Elliptic Curves" by Silverman and Tate. Moduli spaces of elliptic curves with level structure are fundamental for arithmetic and Diophantine problems over number fields in particular. Kovacs - On a generalization of a Theorem of Erdos E. Elliptic Curves, Modular Forms,. If you're interested in algebraic geometry from an elementary point of view, Tate and Silverman's Rational Points on Elliptic Curves is also worth checking out. Of the sum-of-digits-function for complex bases G. Coffee will be available in room 5212 from 11.30 12.00 Nigel Watt (Edinburgh) " A mean-square bound for Dirichlet's L-function" LUNCH 2.30 Mike Bennett (Ann Arbor) "Simultaneous Pell equations and ranks of elliptic curves" TEA 4.00 .. Rational Points on Modular Elliptic Curves book download Download Rational Points on Modular Elliptic Curves Request a Print Examination Copy. Points on elliptic curves over Q which are not [0:1:0] have their last coordinate =1 but sometimes this is an int (not even an Integer) which breaks some code: sage: E=EllipticCurve('37a1') sage: [type(c) for c in E(0)] [