The aim of this note is to establish a link between the Chern character in K-homology [3] and the version of the standard Chern character and of its transgression developed by D. Quillen [5] and J.-M. Bismut [2]. We show that the Chern character in K-homology, which associates to every finitely summable Fredholm module over an involutive algebra a cyclic cohomology class, is equal via the Loday-Quillen isomorphism t
We apply the concepts of superanalysis to present an intrinsically supersymmetric formulation of the...
Following the idea of Galois-type extensions and entwining structures, we de-fine the notion of a pr...
AbstractLet k be a commutative ring with identity, and let A be a k-algebra with involution. I const...
We associate to p-summable quasihomomorphism’s and p-summable extensions elements in a bivariant cyc...
Connes and Cuntz showed in [Comm. Math. Phys. 114 (1988), 515-526] that suitable cyclic cocycles can...
The Chern character from the algebraic K theory to the cyclic homology of asso-ciative algebras was ...
There is a Chern character from K-theory to negative cyclic homology. We show that it preserves the ...
We prove excision in entire and periodic cyclic cohomology and construct a Chern-Connes character fo...
We define a Chern character for p-summable quasihomomorphisms. We study its properties and show that...
When A is a unital ring, the absolute Chern character is a group homomorphism ch ∗ : K∗(A) → HN∗(A),...
Connes and Cuntz showed in [Comm. Math. Phys. 114 (1988), 515-526] that suitable cyclic cocycles can...
AbstractIn “On the Conflict of Bordism of Finite Complexes” [J. Differential Geometry], Conner and S...
In this thesis we present many properties of bivariant periodic cyclic homology with the purpose of ...
For an orbifold X and α ∈ H 3(X,Z), we introduce the twisted cohomology H∗c (X, α) and prove that th...
The aim of cyclic cohomology theories is the approximation of K-theory by cohomology theories define...
We apply the concepts of superanalysis to present an intrinsically supersymmetric formulation of the...
Following the idea of Galois-type extensions and entwining structures, we de-fine the notion of a pr...
AbstractLet k be a commutative ring with identity, and let A be a k-algebra with involution. I const...
We associate to p-summable quasihomomorphism’s and p-summable extensions elements in a bivariant cyc...
Connes and Cuntz showed in [Comm. Math. Phys. 114 (1988), 515-526] that suitable cyclic cocycles can...
The Chern character from the algebraic K theory to the cyclic homology of asso-ciative algebras was ...
There is a Chern character from K-theory to negative cyclic homology. We show that it preserves the ...
We prove excision in entire and periodic cyclic cohomology and construct a Chern-Connes character fo...
We define a Chern character for p-summable quasihomomorphisms. We study its properties and show that...
When A is a unital ring, the absolute Chern character is a group homomorphism ch ∗ : K∗(A) → HN∗(A),...
Connes and Cuntz showed in [Comm. Math. Phys. 114 (1988), 515-526] that suitable cyclic cocycles can...
AbstractIn “On the Conflict of Bordism of Finite Complexes” [J. Differential Geometry], Conner and S...
In this thesis we present many properties of bivariant periodic cyclic homology with the purpose of ...
For an orbifold X and α ∈ H 3(X,Z), we introduce the twisted cohomology H∗c (X, α) and prove that th...
The aim of cyclic cohomology theories is the approximation of K-theory by cohomology theories define...
We apply the concepts of superanalysis to present an intrinsically supersymmetric formulation of the...
Following the idea of Galois-type extensions and entwining structures, we de-fine the notion of a pr...
AbstractLet k be a commutative ring with identity, and let A be a k-algebra with involution. I const...