We continue the investigation of twisted homology theories in the context of dimension drop phenomena. This work unifies previous equivariant index calculations in twisted cyclic cohomology. We do this by proving the existence of the resolvent cocycle,
AbstractWe prove that the twisted K-homology of a simply connected simple Lie group G of rank n is a...
54 pages, no figures; important changes in the revised version, last section deletedLet G be a local...
We study twisted Spinc-manifolds over a paracompact Hausdorff space X with a twisting α :X → K(ℤ; 3)...
The resolvent cocycle in twisted cyclic cohomology and a local index formula for the Podles ́ spher
We study the "quantized calculus" corresponding to the algebraic ideas related to "twisted cyclic co...
AbstractWe construct a nontrivial cyclic cocycle on the Weyl algebra of a symplectic vector space. U...
We construct a nontrivial cyclic cocycle on the Weyl algebra of a symplectic vector space. Using thi...
This paper is our first step in establishing a de Rham model for equivariant twisted K-theory using ...
In this note we present a formula for the equivariant index of the cohomological complex obtained fr...
This note discusses the cyclic cohomology of a left Hopf algebroid ($\times_A$-Hopf algebra) with co...
Abstract The quandle homology theory is generalized to the case when the coecient groups admit the s...
International audienceIt has been shown by Nistor that given any extension of associative algebras o...
This note discusses the cyclic cohomology of a left Hopf algebroid (x(A)-Hopf algebra) with coeffici...
this paper is that algebraic cycles provide interesting non-trivial invariants for finite groups, as...
Le théorème de l'indice d'Atiyah et Singer, démontré en 1963, est un résultat qui a permis de relier...
AbstractWe prove that the twisted K-homology of a simply connected simple Lie group G of rank n is a...
54 pages, no figures; important changes in the revised version, last section deletedLet G be a local...
We study twisted Spinc-manifolds over a paracompact Hausdorff space X with a twisting α :X → K(ℤ; 3)...
The resolvent cocycle in twisted cyclic cohomology and a local index formula for the Podles ́ spher
We study the "quantized calculus" corresponding to the algebraic ideas related to "twisted cyclic co...
AbstractWe construct a nontrivial cyclic cocycle on the Weyl algebra of a symplectic vector space. U...
We construct a nontrivial cyclic cocycle on the Weyl algebra of a symplectic vector space. Using thi...
This paper is our first step in establishing a de Rham model for equivariant twisted K-theory using ...
In this note we present a formula for the equivariant index of the cohomological complex obtained fr...
This note discusses the cyclic cohomology of a left Hopf algebroid ($\times_A$-Hopf algebra) with co...
Abstract The quandle homology theory is generalized to the case when the coecient groups admit the s...
International audienceIt has been shown by Nistor that given any extension of associative algebras o...
This note discusses the cyclic cohomology of a left Hopf algebroid (x(A)-Hopf algebra) with coeffici...
this paper is that algebraic cycles provide interesting non-trivial invariants for finite groups, as...
Le théorème de l'indice d'Atiyah et Singer, démontré en 1963, est un résultat qui a permis de relier...
AbstractWe prove that the twisted K-homology of a simply connected simple Lie group G of rank n is a...
54 pages, no figures; important changes in the revised version, last section deletedLet G be a local...
We study twisted Spinc-manifolds over a paracompact Hausdorff space X with a twisting α :X → K(ℤ; 3)...