5 citations · 9 across the 4 of their papers we have counts for
4 papers
The Stickelberger splitting map and Euler systems in the --theory of number fields
Grzegorz Banaszak, Cristian D. Popescu
For a CM abelian extension of an arbitrary totally real number field , we construct the Stickelberger splitting maps (in the sense of \cite{Ba1}) for both the étale and th…
An Equivariant Main Conjecture in Iwasawa Theory and Applications
Cornelius Greither, Cristian D. Popescu
We construct a new class of Iwasawa modules, which are the number field analogues of the p-adic realizations of the Picard 1-motives constructed by Deligne in the 1970s and studied…
On the Stickelberger splitting map in the --theory of number fields
Grzegorz Banaszak, Cristian Popescu
The Stickelberger splitting map in the case of abelian extensions $F / \Q$ was defined in [Ba1, Chap. IV]. The construction used Stickelebrger's theorem. For abelian extensions $F…
The Galois module structure of l-adic realizations of Picard 1-motives and applications
Cornelius Greither, Cristian D. Popescu
We show that the l-adic realizations of certain Picard 1-motives associated to a G-Galois cover of smooth, projective curves defined over an algebraically closed field are G-cohomo…