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
We study groups of birational transformations of threefolds, as well as varieties of higher dimensio...
Die nichtkommutative Geometrie bildet als wachsendes Gebiet der Mathematik einen vielversprechenden ...
AbstractThis is the first of two papers which construct a purely algebraic counterpart to the theory...
AbstractWe redefine the Baum–Connes assembly map using simplicial approximation in the equivariant K...
AbstractUsing the unbounded picture of analytical K-homology, we associate a well-defined K-homology...
AbstractIn this article, we give a characterisation of the Baum–Connes assembly map with coefficient...
In this thesis we discuss recent new insights in the structure of the moduli space of flat connectio...
Goal of the present work is the study of involutory automorphisms and their centralizers of reductiv...
Goal of the present work is the study of involutory automorphisms and their centralizers of reductiv...
Goal of the present work is the study of involutory automorphisms and their centralizers of reductiv...
Goal of the present work is the study of involutory automorphisms and their centralizers of reductiv...
AbstractWe develop a topological vertex formalism for computing the Donaldson–Thomas invariants of C...
AbstractUsing the analytic assembly map that appears in the Baum–Connes conjecture in noncommutative...
AbstractFor t in Nn, E. Miller has defined a category of positively t-determined modules over the po...
AbstractWe define a tricategory T[−2,0] of length 3 complexes of abelian sheaves, whose hom-bigroupo...
We study groups of birational transformations of threefolds, as well as varieties of higher dimensio...
Die nichtkommutative Geometrie bildet als wachsendes Gebiet der Mathematik einen vielversprechenden ...
AbstractThis is the first of two papers which construct a purely algebraic counterpart to the theory...
AbstractWe redefine the Baum–Connes assembly map using simplicial approximation in the equivariant K...
AbstractUsing the unbounded picture of analytical K-homology, we associate a well-defined K-homology...
AbstractIn this article, we give a characterisation of the Baum–Connes assembly map with coefficient...
In this thesis we discuss recent new insights in the structure of the moduli space of flat connectio...
Goal of the present work is the study of involutory automorphisms and their centralizers of reductiv...
Goal of the present work is the study of involutory automorphisms and their centralizers of reductiv...
Goal of the present work is the study of involutory automorphisms and their centralizers of reductiv...
Goal of the present work is the study of involutory automorphisms and their centralizers of reductiv...
AbstractWe develop a topological vertex formalism for computing the Donaldson–Thomas invariants of C...
AbstractUsing the analytic assembly map that appears in the Baum–Connes conjecture in noncommutative...
AbstractFor t in Nn, E. Miller has defined a category of positively t-determined modules over the po...
AbstractWe define a tricategory T[−2,0] of length 3 complexes of abelian sheaves, whose hom-bigroupo...
We study groups of birational transformations of threefolds, as well as varieties of higher dimensio...
Die nichtkommutative Geometrie bildet als wachsendes Gebiet der Mathematik einen vielversprechenden ...
AbstractThis is the first of two papers which construct a purely algebraic counterpart to the theory...
DOI
Add to ORKG