Add to ORKGAbstract. Let p be an odd prime number, and K/Q a totally imaginary finite abelian extension of the first kind, with the Galois group ∆. Let U ∞ (resp. E ∞ ) denote the projective limit of the semi-local units (resp. the global units) of the fields in the cyclotomic Zp-extension of K. We will show that (U∞/E∞)+ contains a cyclic Λ[∆]-submodule of finite index
International audienceFor a real abelian number field F and for a prime p we study the relation betw...
AbstractFor a prime numberpand a number fieldk, letk∞/kbe the cyclotomic Zp-extension. LetA∞be the p...
Let $p$ be an odd prime number. Let $\varLambda = \Zp[[T]]$. We determine the $\varLambda$-isomorphi...
Let $p$ be an odd prime number, and $K / \Q$ a totally imaginary finite abelian extension of the fir...
Let $p$ be an odd prime number, and $K / \Q$ a totally imaginary finite abelian extension of the fir...
AbstractFix an odd prime number p and an abelian field K. Let U (resp. C) be the projective limit of...
International audienceFor a number field k and a prime number p, let k∞ be the cyclotomic Zp-extensi...
International audienceFor a number field k and a prime number p, let k∞ be the cyclotomic Zp-extensi...
Let p be an odd prime number, k an imaginary abelian field containing a primitive p-th root of unity...
Thesis (Ph.D.)--University of Washington, 2016-08For certain Zp-extensions of abelian number fields,...
Let K=Q(-q), where q is any prime number congruent to 7 modulo 8, with ring of integers O and Hilber...
Kurihara established a refinement of the minus-part of the Iwasawa main conjecture for totally real ...
Cohomology groups of units in Zdp-extensions by Mingzhi Xu (Columbus, Ohio) In this paper, K is an a...
Abstract. Let p be an odd prime number. Let Λ = Zp[[T]]. We determine the Λ-isomorphism classes of f...
International audienceFor a real abelian number field F and for a prime p we study the relation betw...
International audienceFor a real abelian number field F and for a prime p we study the relation betw...
AbstractFor a prime numberpand a number fieldk, letk∞/kbe the cyclotomic Zp-extension. LetA∞be the p...
Let $p$ be an odd prime number. Let $\varLambda = \Zp[[T]]$. We determine the $\varLambda$-isomorphi...
Let $p$ be an odd prime number, and $K / \Q$ a totally imaginary finite abelian extension of the fir...
Let $p$ be an odd prime number, and $K / \Q$ a totally imaginary finite abelian extension of the fir...
AbstractFix an odd prime number p and an abelian field K. Let U (resp. C) be the projective limit of...
International audienceFor a number field k and a prime number p, let k∞ be the cyclotomic Zp-extensi...
International audienceFor a number field k and a prime number p, let k∞ be the cyclotomic Zp-extensi...
Let p be an odd prime number, k an imaginary abelian field containing a primitive p-th root of unity...
Thesis (Ph.D.)--University of Washington, 2016-08For certain Zp-extensions of abelian number fields,...
Let K=Q(-q), where q is any prime number congruent to 7 modulo 8, with ring of integers O and Hilber...
Kurihara established a refinement of the minus-part of the Iwasawa main conjecture for totally real ...
Cohomology groups of units in Zdp-extensions by Mingzhi Xu (Columbus, Ohio) In this paper, K is an a...
Abstract. Let p be an odd prime number. Let Λ = Zp[[T]]. We determine the Λ-isomorphism classes of f...
International audienceFor a real abelian number field F and for a prime p we study the relation betw...
International audienceFor a real abelian number field F and for a prime p we study the relation betw...
AbstractFor a prime numberpand a number fieldk, letk∞/kbe the cyclotomic Zp-extension. LetA∞be the p...
Let $p$ be an odd prime number. Let $\varLambda = \Zp[[T]]$. We determine the $\varLambda$-isomorphi...