AbstractWe redefine the Baum–Connes assembly map using simplicial approximation in the equivariant Kasparov category. This new interpretation is ideal for studying functorial properties and gives analogues of the Baum–Connes assembly map for other equivariant homology theories. We extend many of the known techniques for proving the Baum–Connes conjecture to this more general setting
Given a resolution of rational singularities π:X~→X over a field of characteristic zero, we use a ...
We construct equivariant KK-theory with coefficients in R and R/Z as suitable inductive limits over ...
AbstractTo every discrete metric space with bounded geometry X we associate a groupoid G(X) for whic...
AbstractWe redefine the Baum–Connes assembly map using simplicial approximation in the equivariant K...
The Baum–Connes conjecture predicts that a certain assembly map is an isomorphism. We identify the h...
AbstractIn this article, we give a characterisation of the Baum–Connes assembly map with coefficient...
AbstractFor a discrete group Γ, we explicitly describe the rational Baum–Connes assembly map μ∗Γ⊗idC...
This talk presents results of my PhD thesis. For any second countable locally compact Hausdorff grou...
AbstractUsing the unbounded picture of analytical K-homology, we associate a well-defined K-homology...
We construct a Baum--Connes assembly map localised at the unit element of a discrete group $Gamma$. ...
AbstractFor a discrete group Γ, we explicitly describe the rational Baum–Connes assembly map μ∗Γ⊗idC...
AbstractThe Isomorphism Conjectures are translated into the language of homotopical algebra, where t...
The sectional category of a continuous map between topological spaces is a numerical invariant of th...
This thesis consists of three chapters. In Chapter 1 we review the Baum-Connes conjecture and its re...
AbstractThe Isomorphism Conjectures are translated into the language of homotopical algebra, where t...
Given a resolution of rational singularities π:X~→X over a field of characteristic zero, we use a ...
We construct equivariant KK-theory with coefficients in R and R/Z as suitable inductive limits over ...
AbstractTo every discrete metric space with bounded geometry X we associate a groupoid G(X) for whic...
AbstractWe redefine the Baum–Connes assembly map using simplicial approximation in the equivariant K...
The Baum–Connes conjecture predicts that a certain assembly map is an isomorphism. We identify the h...
AbstractIn this article, we give a characterisation of the Baum–Connes assembly map with coefficient...
AbstractFor a discrete group Γ, we explicitly describe the rational Baum–Connes assembly map μ∗Γ⊗idC...
This talk presents results of my PhD thesis. For any second countable locally compact Hausdorff grou...
AbstractUsing the unbounded picture of analytical K-homology, we associate a well-defined K-homology...
We construct a Baum--Connes assembly map localised at the unit element of a discrete group $Gamma$. ...
AbstractFor a discrete group Γ, we explicitly describe the rational Baum–Connes assembly map μ∗Γ⊗idC...
AbstractThe Isomorphism Conjectures are translated into the language of homotopical algebra, where t...
The sectional category of a continuous map between topological spaces is a numerical invariant of th...
This thesis consists of three chapters. In Chapter 1 we review the Baum-Connes conjecture and its re...
AbstractThe Isomorphism Conjectures are translated into the language of homotopical algebra, where t...
Given a resolution of rational singularities π:X~→X over a field of characteristic zero, we use a ...
We construct equivariant KK-theory with coefficients in R and R/Z as suitable inductive limits over ...
AbstractTo every discrete metric space with bounded geometry X we associate a groupoid G(X) for whic...