30 pages, in EnglishInternational audienceFor an odd prime $p$ and a supersingular elliptic curve over a number field, this article introduces a fine signed residual Selmer group, under certain hypotheses on the base field. This group depends purely on the residual representation at $p$, yet captures information about the Iwasawa theoretic invariants of the signed $p^\infty$-Selmer group that arise in supersingular Iwasawa theory. Working in this residual setting provides a natural framework for studying congruences modulo $p$ in Iwasawa theory
The notion of the truncated Euler characteristic for Iwasawa modules is a generalization of the the ...
Let $p$ be an odd prime. Let $f_1$ and $f_2$ be weight-two Hecke eigen-cuspforms with isomorphic res...
The word contributions of the title implies a full description of the algebraic structure of the sem...
30 pages, in EnglishInternational audienceFor an odd prime $p$ and a supersingular elliptic curve ov...
30 pages, in EnglishInternational audienceFor an odd prime $p$ and a supersingular elliptic curve ov...
30 pages, in EnglishFor an odd prime $p$ and a supersingular elliptic curve over a number field, thi...
In this paper, we make a study of the Iwasawa theory of an elliptic curve at a supersingular prime p...
Let $p$ be an odd prime and let $E$ be an elliptic curve defined over a number field $F$ with good r...
Iwasawa theory began as a Galois module theory of ideal class groups, initiated by Kenkichi Iwasawa ...
AbstractTextWe extend Kobayashiʼs formulation of Iwasawa theory for elliptic curves at supersingular...
Soit F un corps de nombres non-ramifié en un nombre premier impair p. Soit F∞) la Zp-extension cyclo...
AbstractWe give a new, somewhat elementary method for proving parity results about Iwasawa-theoretic...
We generalise works of Kobayashi to give a formulation of the Iwasawa main conjecture for modular fo...
Fix a residual ordinary representation :GF→GLn(k) of the absolute Galois group of a number field F....
Let f=\sum a_nq^n be a normalised eigen-newform of weight k\ge2 and p an odd prime which does not di...
The notion of the truncated Euler characteristic for Iwasawa modules is a generalization of the the ...
Let $p$ be an odd prime. Let $f_1$ and $f_2$ be weight-two Hecke eigen-cuspforms with isomorphic res...
The word contributions of the title implies a full description of the algebraic structure of the sem...
30 pages, in EnglishInternational audienceFor an odd prime $p$ and a supersingular elliptic curve ov...
30 pages, in EnglishInternational audienceFor an odd prime $p$ and a supersingular elliptic curve ov...
30 pages, in EnglishFor an odd prime $p$ and a supersingular elliptic curve over a number field, thi...
In this paper, we make a study of the Iwasawa theory of an elliptic curve at a supersingular prime p...
Let $p$ be an odd prime and let $E$ be an elliptic curve defined over a number field $F$ with good r...
Iwasawa theory began as a Galois module theory of ideal class groups, initiated by Kenkichi Iwasawa ...
AbstractTextWe extend Kobayashiʼs formulation of Iwasawa theory for elliptic curves at supersingular...
Soit F un corps de nombres non-ramifié en un nombre premier impair p. Soit F∞) la Zp-extension cyclo...
AbstractWe give a new, somewhat elementary method for proving parity results about Iwasawa-theoretic...
We generalise works of Kobayashi to give a formulation of the Iwasawa main conjecture for modular fo...
Fix a residual ordinary representation :GF→GLn(k) of the absolute Galois group of a number field F....
Let f=\sum a_nq^n be a normalised eigen-newform of weight k\ge2 and p an odd prime which does not di...
The notion of the truncated Euler characteristic for Iwasawa modules is a generalization of the the ...
Let $p$ be an odd prime. Let $f_1$ and $f_2$ be weight-two Hecke eigen-cuspforms with isomorphic res...
The word contributions of the title implies a full description of the algebraic structure of the sem...