Add to ORKGUsing algebraic and topological K-theory together with complex C*-algebras, we prove that every abelian group may be realized as the centre of a strongly torsion generated group whose integral homology is zero in dimension one and isomorphic to two arbitrarily prescribed abelian groups in dimensions two and thre
AbstractThis paper is a continuation of [4] where we computed the homology groups with coefficients ...
Final version, to appear in Adv. in Mathematics, special issue dedicated to M. Artin. References to ...
A classical theorem by K. Ribet asserts that an abelian variety defined over the maximal cyclotomic ...
Abstract. We pursue the program initiated in [7], which consists of an at-tempt by means of K-theory...
AbstractIn this note, we study the torsion of extensions of finitely generated abelian by elementary...
10.1017/S030500410600973XMathematical Proceedings of the Cambridge Philosophical Society1422249-25
AbstractIn this note, we study the torsion of extensions of finitely generated abelian by elementary...
The subject matter of this thesis has its origins in Dickson's generalization to certain abelian ca...
As usual, ℤ and ℕ denote the integer and natural numbers respectively, we also let ℕ⁺ = ℕ {0}. Given...
AbstractLet G be a group for which there exists a K(G, 1)-complex X having finite n-skeleton (for n ...
We prove that the first complex homology of the Johnson subgroup of the Torelli group Tg is a non-tr...
When the theory of groups was first introduced, the attention was on finite groups. Now, the infinit...
We answer a question raised by Hindry and Ratazzi concerning the intersection between cyclotomic ext...
We answer a question raised by Hindry and Ratazzi concerning the intersection between cyclotomic ext...
A classical theorem by K. Ribet asserts that an abelian variety defined over the maximal cyclotomic ...
AbstractThis paper is a continuation of [4] where we computed the homology groups with coefficients ...
Final version, to appear in Adv. in Mathematics, special issue dedicated to M. Artin. References to ...
A classical theorem by K. Ribet asserts that an abelian variety defined over the maximal cyclotomic ...
Abstract. We pursue the program initiated in [7], which consists of an at-tempt by means of K-theory...
AbstractIn this note, we study the torsion of extensions of finitely generated abelian by elementary...
10.1017/S030500410600973XMathematical Proceedings of the Cambridge Philosophical Society1422249-25
AbstractIn this note, we study the torsion of extensions of finitely generated abelian by elementary...
The subject matter of this thesis has its origins in Dickson's generalization to certain abelian ca...
As usual, ℤ and ℕ denote the integer and natural numbers respectively, we also let ℕ⁺ = ℕ {0}. Given...
AbstractLet G be a group for which there exists a K(G, 1)-complex X having finite n-skeleton (for n ...
We prove that the first complex homology of the Johnson subgroup of the Torelli group Tg is a non-tr...
When the theory of groups was first introduced, the attention was on finite groups. Now, the infinit...
We answer a question raised by Hindry and Ratazzi concerning the intersection between cyclotomic ext...
We answer a question raised by Hindry and Ratazzi concerning the intersection between cyclotomic ext...
A classical theorem by K. Ribet asserts that an abelian variety defined over the maximal cyclotomic ...
AbstractThis paper is a continuation of [4] where we computed the homology groups with coefficients ...
Final version, to appear in Adv. in Mathematics, special issue dedicated to M. Artin. References to ...
A classical theorem by K. Ribet asserts that an abelian variety defined over the maximal cyclotomic ...