1 citations · 1 across the 6 of their papers we have counts for
6 papers
Toric regulators
Amnon Besser, Wayne Raskind
Let be a variety defined over a local field of mixed characteristic with a totally degenerate reduction in the sense of Raskind and Xarles. Generalizing earlier wor…
Global duality, signature calculus and the discrete logarithm problem
Ming-Deh Huang, Wayne Raskind
We study the discrete logarithm problem for the multiplicative group and for elliptic curves over a finite field by using a lifting of the corresponding object to an algebraic numb…
On p-adic intermediate Jacobians
Wayne Raskind, Xavier Xarles
For an algebraic variety of dimension with totally degenerate reduction over a -adic field (definition recalled below) and an integer with , we define…
On the etale cohomology of algebraic varieties with totally degenerate reduction over p-adic fields
Wayne Raskind, Xavier Xarles
Let K be a finite extension of Q_p and X a smooth projective variety over K. We define the notion of totally degenerate reduction of such an X and the associated Chow complexes of…
Higher -adic Abel-Jacobi mappings and filtrations on Chow groups
Wayne M. Raskind
We define a filtration on the Chow groups of a smooth projective variety X over a field k by using the cycle map into continuous l-adic etale cohomology. The main theorem says that…
On the Picard group: torsion and the kernel
Robert Guralnick, David Jaffe, Wayne Raskind +1
For a homomorphism f: A --> B of commutative rings, let D(A,B) denote Ker[Pic(A) --> Pic(B)]. Let k be a field and assume that A is a f.g. k-algebra. We prove a number of finitenes…