DOIAbstract
AbstractWe prove more special cases of the Fontaine–Mazur conjecture regardingp-adic Galois representations unramified atp, and we present evidence for and consequences of a generalization of it
AbstractWe prove more special cases of the Fontaine–Mazur conjecture regardingp-adic Galois representations unramified atp, and we present evidence for and consequences of a generalization of it
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
AbstractThe Fontaine–Mazur Conjecture for number fields predicts that infinite ℓ-adic analytic group...
AbstractBoston [2] asked a question concerning the existence of unramifiedp-extensions, which is clo...
AbstractIn this note we study a modified version of the “Elementary Type Conjecture” for pro-p Galoi...
AbstractThe Fontaine–Mazur Conjecture for number fields predicts that infinite ℓ-adic analytic group...
The FontaineMazur Conjecture for number fields predicts that infinite l-adic analytic groups cannot ...
Fontaine-Mazur Conjecture is one of the core statements in modern arithmetic geometry. Several formu...
New references and few correctionsThe theory of p-ramification, regarding the Galois group of the ma...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
18 pagesFontaine-Mazur Conjecture is one of the core statements in modern arithmetic geometry. Sever...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
This thesis deals with two distinct issues, both related with the Galois behavior of some localisati...
AbstractWe consider some implications of the generalized Riemann hypothesis using Ihara's zeta funct...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
AbstractThe Fontaine–Mazur Conjecture for number fields predicts that infinite ℓ-adic analytic group...
AbstractBoston [2] asked a question concerning the existence of unramifiedp-extensions, which is clo...
AbstractIn this note we study a modified version of the “Elementary Type Conjecture” for pro-p Galoi...
AbstractThe Fontaine–Mazur Conjecture for number fields predicts that infinite ℓ-adic analytic group...
The FontaineMazur Conjecture for number fields predicts that infinite l-adic analytic groups cannot ...
Fontaine-Mazur Conjecture is one of the core statements in modern arithmetic geometry. Several formu...
New references and few correctionsThe theory of p-ramification, regarding the Galois group of the ma...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
18 pagesFontaine-Mazur Conjecture is one of the core statements in modern arithmetic geometry. Sever...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
This thesis deals with two distinct issues, both related with the Galois behavior of some localisati...
AbstractWe consider some implications of the generalized Riemann hypothesis using Ihara's zeta funct...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
Let p be a prime number, let K/k be a Galois extension of number fields and let S be a finite set of...
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