We show injectivity results for assembly maps using equivariant coarse homology theories with transfers. Our method is based on the descent principle and applies to a large class of linear groups or, more generally, groups with finite decomposition complexity
Inspired by an analytic construction of Chang, Weinberger and Yu, we define an assembly map in relat...
Let B be the ring of bounded operators in a complex, separable Hilbert space. For p > 0 consider the...
The K-theory of the stable Higson corona of a coarse space carries a canonical ring structure. This ...
We enlarge the category of bornological coarse spaces by adding transfer morphisms and introduce the...
In this article, we introduce the notion of a functor on coarse spaces being coarsely excisive- a co...
Providing a new approach to assembly maps, this book develops the foundations of coarse homotopy usi...
Using the language of coarse homology theories, we provide an axiomatic account of vanishing results...
Using the language of coarse homology theories, we provide an axiomatic account of vanishing results...
We study a coarse homology theory with prescribed growth conditions. For a finitely generated group ...
We use assembly maps to study TC.AŒG I p/, the topological cyclic homology at a prime p of the group...
Abstract. We study a coarse homology theory with prescribed growth condi-tions. For a finitely gener...
An exposition of several homology and cohomology theories is given. Par-ticular emphasis is placed o...
We show that uniformly finite homology of products of n trees vanishes in all degrees except degree ...
Abstract. The aim of this paper is to split the assembly map in K- and L-theory for a class of group...
The central idea of coarse geometry is to focus on the properties of metric spaces which survive und...
Inspired by an analytic construction of Chang, Weinberger and Yu, we define an assembly map in relat...
Let B be the ring of bounded operators in a complex, separable Hilbert space. For p > 0 consider the...
The K-theory of the stable Higson corona of a coarse space carries a canonical ring structure. This ...
We enlarge the category of bornological coarse spaces by adding transfer morphisms and introduce the...
In this article, we introduce the notion of a functor on coarse spaces being coarsely excisive- a co...
Providing a new approach to assembly maps, this book develops the foundations of coarse homotopy usi...
Using the language of coarse homology theories, we provide an axiomatic account of vanishing results...
Using the language of coarse homology theories, we provide an axiomatic account of vanishing results...
We study a coarse homology theory with prescribed growth conditions. For a finitely generated group ...
We use assembly maps to study TC.AŒG I p/, the topological cyclic homology at a prime p of the group...
Abstract. We study a coarse homology theory with prescribed growth condi-tions. For a finitely gener...
An exposition of several homology and cohomology theories is given. Par-ticular emphasis is placed o...
We show that uniformly finite homology of products of n trees vanishes in all degrees except degree ...
Abstract. The aim of this paper is to split the assembly map in K- and L-theory for a class of group...
The central idea of coarse geometry is to focus on the properties of metric spaces which survive und...
Inspired by an analytic construction of Chang, Weinberger and Yu, we define an assembly map in relat...
Let B be the ring of bounded operators in a complex, separable Hilbert space. For p > 0 consider the...
The K-theory of the stable Higson corona of a coarse space carries a canonical ring structure. This ...
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