Abstract. In this paper we prove the equivalence of various algebraically or geometrically defined assembly maps used in formulating the main conjectures in K- and L-theory, and C∗-theory. 1
International audienceWe study in this paper the maximal version of the coarse Baum-Connes assembly ...
AbstractWe study in this paper the maximal version of the coarse Baum–Connes assembly map for famili...
We review and study the KK-theory equivalence for C^* -algebras as the main subject. For this we rev...
Loday's assembly maps approximate the K-theory of group rings by the K-theory of the coefficient rin...
We define $K$-theory spectra associated to certain topological categories and compare these spectra ...
In this article we prove that the KH-asembly map, as defined by Bartels and Lück, can be described ...
The Baum–Connes conjecture predicts that a certain assembly map is an isomorphism. We identify the h...
Inspired by an analytic construction of Chang, Weinberger and Yu, we define an assembly map in relat...
AbstractControlled K-theory is used to show that algebraic K-theory of a group mapping to a virtuall...
We prove the existence of a map of spectra between connective topological K-theory and connective al...
Abstract. It is proved that the assembly maps in algebraic K- and L-theory with respect to the famil...
We prove that the Farrell–Jones assembly map for connective algebraic K -theory is rationally injec...
We study the space of natural transformations from connective topological K-theory to algebraic L-th...
Abstract. The aim of this paper is to split the assembly map in K- and L-theory for a class of group...
We will review K-theoretical constructions related to twisted K-homology and relate them to the Bau...
International audienceWe study in this paper the maximal version of the coarse Baum-Connes assembly ...
AbstractWe study in this paper the maximal version of the coarse Baum–Connes assembly map for famili...
We review and study the KK-theory equivalence for C^* -algebras as the main subject. For this we rev...
Loday's assembly maps approximate the K-theory of group rings by the K-theory of the coefficient rin...
We define $K$-theory spectra associated to certain topological categories and compare these spectra ...
In this article we prove that the KH-asembly map, as defined by Bartels and Lück, can be described ...
The Baum–Connes conjecture predicts that a certain assembly map is an isomorphism. We identify the h...
Inspired by an analytic construction of Chang, Weinberger and Yu, we define an assembly map in relat...
AbstractControlled K-theory is used to show that algebraic K-theory of a group mapping to a virtuall...
We prove the existence of a map of spectra between connective topological K-theory and connective al...
Abstract. It is proved that the assembly maps in algebraic K- and L-theory with respect to the famil...
We prove that the Farrell–Jones assembly map for connective algebraic K -theory is rationally injec...
We study the space of natural transformations from connective topological K-theory to algebraic L-th...
Abstract. The aim of this paper is to split the assembly map in K- and L-theory for a class of group...
We will review K-theoretical constructions related to twisted K-homology and relate them to the Bau...
International audienceWe study in this paper the maximal version of the coarse Baum-Connes assembly ...
AbstractWe study in this paper the maximal version of the coarse Baum–Connes assembly map for famili...
We review and study the KK-theory equivalence for C^* -algebras as the main subject. For this we rev...