AbstractWe study the Iwasawa theory of elliptic curves over certain infinite (non-commutative) p-adic Galois–Lie extensions. In particular, we consider the analogue of the classical Iwasawa λ-invariant and Kida's formula for the dual Selmer group
AbstractIt is a basic problem in Iwasawa theory that the existence of a Zp-extension with prescribed...
We define a family of Coleman maps for positive crystalline p-adic representations of the absolute G...
Let K be a fixed number field, let p be a prime number, and let Z_p denote the additive group of p-a...
AbstractWe study the Iwasawa theory of elliptic curves over certain infinite (non-commutative) p-adi...
AbstractIt is a basic problem in Iwasawa theory that the existence of a Zp-extension with prescribed...
AbstractIn this paper, we give a formula which describes the change of the λ-invariant of the p-adic...
AbstractFor an ordinary prime p⩾3, we consider the Hida family associated to modular forms of a fixe...
A result due to R. Greenberg gives a relation between the cardinality of Selmer groups of elliptic c...
AbstractIn this paper, we study the fine Selmer group of p-adic Galois representations and their def...
Let E be an elliptic curve defined over the rationals Q, and p be a prime at least 5 where E has mul...
AbstractGiven a Zp-extension of number fields K∞/K and a GK-module A which is cofree as a Zp-module,...
We establish a purely algebraic tool for studying the Iwasawa adjoints of some natural Iwasawa modul...
AbstractIn this paper, we will prove the non-commutative Iwasawa main conjecture—formulated by John ...
AbstractTextWe extend Kobayashiʼs formulation of Iwasawa theory for elliptic curves at supersingular...
AbstractLet E/Q be an elliptic curve and let p be an odd supersingular prime for E. In this article,...
AbstractIt is a basic problem in Iwasawa theory that the existence of a Zp-extension with prescribed...
We define a family of Coleman maps for positive crystalline p-adic representations of the absolute G...
Let K be a fixed number field, let p be a prime number, and let Z_p denote the additive group of p-a...
AbstractWe study the Iwasawa theory of elliptic curves over certain infinite (non-commutative) p-adi...
AbstractIt is a basic problem in Iwasawa theory that the existence of a Zp-extension with prescribed...
AbstractIn this paper, we give a formula which describes the change of the λ-invariant of the p-adic...
AbstractFor an ordinary prime p⩾3, we consider the Hida family associated to modular forms of a fixe...
A result due to R. Greenberg gives a relation between the cardinality of Selmer groups of elliptic c...
AbstractIn this paper, we study the fine Selmer group of p-adic Galois representations and their def...
Let E be an elliptic curve defined over the rationals Q, and p be a prime at least 5 where E has mul...
AbstractGiven a Zp-extension of number fields K∞/K and a GK-module A which is cofree as a Zp-module,...
We establish a purely algebraic tool for studying the Iwasawa adjoints of some natural Iwasawa modul...
AbstractIn this paper, we will prove the non-commutative Iwasawa main conjecture—formulated by John ...
AbstractTextWe extend Kobayashiʼs formulation of Iwasawa theory for elliptic curves at supersingular...
AbstractLet E/Q be an elliptic curve and let p be an odd supersingular prime for E. In this article,...
AbstractIt is a basic problem in Iwasawa theory that the existence of a Zp-extension with prescribed...
We define a family of Coleman maps for positive crystalline p-adic representations of the absolute G...
Let K be a fixed number field, let p be a prime number, and let Z_p denote the additive group of p-a...
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