Add to ORKGWe are studing Galois actions on fundamental groups. Using towers of coverings we construct measures on the products of finite copies of Z_p. Using these measures we can calculate coefficients of Galois representations. In the simplest case of measures on Z_p, we get Kubota_Leopoldt p-adic L-functions and p-adic Hurwitz zeta functions
We study zeta functions enumerating finite-dimensional irreducible complex linear representationsof ...
Let p ≥ 5 be a prime. If an irreducible component of the spectrum of the 'big' ordinary Hecke algebr...
Let p be a prime number, Qp the field of p-adic numbers, Qp a fixed algebraic closure of Qp, and Cp ...
We are studing Galois actions on fundamental groups. Using towers of coverings we construct measures...
International audienceWe present in this note a definition of zeta function of the field $\Qbb$ whic...
International audienceWe continue to study l-adic iterated integrals introduced in the first part. W...
Abstract. At the first half of this article, we present a conjecture (cf. Conjecture 1.10) to associ...
International audienceWe continue to study l-adic iterated integrals introduced in the first part. W...
In the first part, we introduce theory of p-adic analysis for one variable p-adic functions and then...
In this thesis, we construct algebraic p-adic L-functions for families of Galois representations att...
In this thesis, we construct algebraic p-adic L-functions for families of Galois representations att...
In this thesis, we construct algebraic p-adic L-functions for families of Galois representations att...
Let p be a prime number, Qp the field of p-adic numbers, Qp a fixed algebraic closure of Qp, and Cp ...
AbstractIn this paper, we give a formula to compare the algebraic p-adic L-functions for two differe...
This is the first of a projected series of papers devoted to studying the relations be-tween p-adic ...
We study zeta functions enumerating finite-dimensional irreducible complex linear representationsof ...
Let p ≥ 5 be a prime. If an irreducible component of the spectrum of the 'big' ordinary Hecke algebr...
Let p be a prime number, Qp the field of p-adic numbers, Qp a fixed algebraic closure of Qp, and Cp ...
We are studing Galois actions on fundamental groups. Using towers of coverings we construct measures...
International audienceWe present in this note a definition of zeta function of the field $\Qbb$ whic...
International audienceWe continue to study l-adic iterated integrals introduced in the first part. W...
Abstract. At the first half of this article, we present a conjecture (cf. Conjecture 1.10) to associ...
International audienceWe continue to study l-adic iterated integrals introduced in the first part. W...
In the first part, we introduce theory of p-adic analysis for one variable p-adic functions and then...
In this thesis, we construct algebraic p-adic L-functions for families of Galois representations att...
In this thesis, we construct algebraic p-adic L-functions for families of Galois representations att...
In this thesis, we construct algebraic p-adic L-functions for families of Galois representations att...
Let p be a prime number, Qp the field of p-adic numbers, Qp a fixed algebraic closure of Qp, and Cp ...
AbstractIn this paper, we give a formula to compare the algebraic p-adic L-functions for two differe...
This is the first of a projected series of papers devoted to studying the relations be-tween p-adic ...
We study zeta functions enumerating finite-dimensional irreducible complex linear representationsof ...
Let p ≥ 5 be a prime. If an irreducible component of the spectrum of the 'big' ordinary Hecke algebr...
Let p be a prime number, Qp the field of p-adic numbers, Qp a fixed algebraic closure of Qp, and Cp ...