AbstractWe consider the support problem of Erdös in the context of l-adic representations of the absolute Galois group of a number field. Main applications of the results of the paper concern Galois cohomology of the Tate module of abelian varieties with real and complex multiplications, the algebraic K-theory groups of number fields and the integral homology of the general linear group of rings of integers. We answer the question of Corrales-Rodrigáñez and Schoof concerning the support problem for higher dimensional abelian varieties
AbstractLet J(C) be the Jacobian of a Picard curve C defined over a number field K containing Q(ζ3)....
AbstractIn this paper we consider certain local–global principles for groups like S-units, abelian v...
We extend the results by R.P. Langlands on representations of (connected) abelian algebraic groups. ...
AbstractWe consider the support problem of Erdös in the context of l-adic representations of the abs...
by Song Li-Min.Thesis (M.Ph.)--Chinese University of Hong Kong, 1987.Bibliography: leaves 175-178
Let K be a number field and A be a g-dimensional abelian variety over K. For every prime ℓ, the ℓ-ad...
In this paper we investigate the image of the $l$-adic representation attached to the Tate module of...
In this paper we investigate the image of the l-adic representation attached to the Tate module of a...
AbstractLet l a prime number and K a Galois extension over the field of rational numbers, with Galoi...
AbstractLet A be an abelian variety over a number field K. If P and Q are K-rational points of A suc...
AbstractLet ϕ be a Drinfeld A-module of rank r over a finitely generated field K. Assume that ϕ has ...
We can associate $p$ -adic admissible unitary representation of $\GL_2(\Q_p)$ to every local Galois ...
In this paper we generalize results of P. Le Duff to genus n hyperelliptic curves. More precisely, l...
peer reviewedIn this paper we generalize results of P. Le Duff to genus n hyperelliptic curves. More...
Let A be an absolutely simple abelian variety without (potential) complex multiplication, defined ov...
AbstractLet J(C) be the Jacobian of a Picard curve C defined over a number field K containing Q(ζ3)....
AbstractIn this paper we consider certain local–global principles for groups like S-units, abelian v...
We extend the results by R.P. Langlands on representations of (connected) abelian algebraic groups. ...
AbstractWe consider the support problem of Erdös in the context of l-adic representations of the abs...
by Song Li-Min.Thesis (M.Ph.)--Chinese University of Hong Kong, 1987.Bibliography: leaves 175-178
Let K be a number field and A be a g-dimensional abelian variety over K. For every prime ℓ, the ℓ-ad...
In this paper we investigate the image of the $l$-adic representation attached to the Tate module of...
In this paper we investigate the image of the l-adic representation attached to the Tate module of a...
AbstractLet l a prime number and K a Galois extension over the field of rational numbers, with Galoi...
AbstractLet A be an abelian variety over a number field K. If P and Q are K-rational points of A suc...
AbstractLet ϕ be a Drinfeld A-module of rank r over a finitely generated field K. Assume that ϕ has ...
We can associate $p$ -adic admissible unitary representation of $\GL_2(\Q_p)$ to every local Galois ...
In this paper we generalize results of P. Le Duff to genus n hyperelliptic curves. More precisely, l...
peer reviewedIn this paper we generalize results of P. Le Duff to genus n hyperelliptic curves. More...
Let A be an absolutely simple abelian variety without (potential) complex multiplication, defined ov...
AbstractLet J(C) be the Jacobian of a Picard curve C defined over a number field K containing Q(ζ3)....
AbstractIn this paper we consider certain local–global principles for groups like S-units, abelian v...
We extend the results by R.P. Langlands on representations of (connected) abelian algebraic groups. ...