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Rational points on elliptic curves John Tate, Joseph H. Silverman
Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. K

Website / Blog: www.math.rutgers.edu/~tunnell/math574.html. Grekos - Extremal problems about additive bases K. Kovacs - On a generalization of a Theorem of Erdos E. Position: Location: Field of Science: Science - Math - Number Theory - Elliptic Curves and Modular Forms. An upper bound is established for certain exponential sums on the rational points of an elliptic curve over a residue class ring ZN , N=pq for two distinct odd primes p and q. Rational Points on Elliptic Curves (Undergraduate Texts in Mathematics) By Joseph H. The theory of elliptic curves is distinguished by its long history and by the diversity of the methods that have been used in its study. Advanced topics in the arithmetic of elliptic curves free ebook pdf epub. The book surveys some recent developments in the arithmetic of modular elliptic curves. Rational.points.on.elliptic.curves.pdf. Of the sum-of-digits-function for complex bases G. Elliptic - definition of elliptic by the Free . 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 .. Challenge 4 is a large rational function calculating the "multiply-by-m" map of a point on an elliptic curve. Rational points on elliptic curves. Name: Institution: Rational Points on Elliptic Curves. For elliptic curves, one has the Birch and Swinner-Dyer(BSD) conjecture which related the. Mordell-Weil group and the central values of L-Series arsing from counting rational points over finite fields.