P-Adic Methods in Number Theory and Algebraic Geometry - Brossura

 
9780821851456: P-Adic Methods in Number Theory and Algebraic Geometry

Sinossi

Two meetings of the AMS in the fall of 1989 - one at the Stevens Institute of Technology and the other at Ball State University - included Special Sessions on the role of $p$-adic methods in number theory and algebraic geometry. This volume grew out of these Special Sessions. Drawn from a wide area of mathematics, the articles presented here provide an excellent sampling of the broad range of trends and applications in $p$-adic methods.

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Contenuti

F. Baldassarri and B. Chiarellotto: On Christol's theorem: A generalization to systems of PDE's with logarithmic singularities depending upon parameters; F. Baldassarri and B. Chiarellotto: On Andre's transfer theorem; G. Christol and B. Dwork: Differential modules of bounded spectral norm; R. Crew: The padic monodromy of a generic Abelian scheme in characteristic p; D. R. Dorman: Factorization of Drinfeld singular moduli; B. Fisher: Distinctness of Kloosterman sums; R. M. Freije: Intersection formulas for Mumford curves; D. Goss: L-series of Grossencharakters of type A0 for function fields; G. Kato: A p-adic cohomological method for the Weierstrass family and its zeta invariants; M. Larsen: Two-dimensional systems of Galois representations; M. M. Robinson: algebraic identities useful in the computation of Igusa local zeta functions; A. Silverberg: Points of finite order on Abelian varieties; P. F. Stiller: The arithmetic and geometry of elliptic surfaces; P. Van Mulbregt: Torsion-points on low dimensional Abelian varieties with complex multiplication; M. A. Vitulli: Prime-like subsets of a commutative ring; D. Wan: Newton polygons and congruence decompositions of L-functions over finite fields.

Product Description

Book by Sperber Steven Adolphson Alan

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