AbstractThe Isomorphism Conjectures are translated into the language of homotopical algebra, where they resemble Thomason's descent theorems
Given a functor T : C→D carrying a class of morphisms S ⊂ C into a class S' ⊂ D, we give sufficient ...
We present a uni�ed proof of some known results on the framed bordism classes of low rank simple Lie...
The Baum–Connes conjecture predicts that a certain assembly map is an isomorphism. We identify the h...
AbstractThe Isomorphism Conjectures are translated into the language of homotopical algebra, where t...
AbstractIn this article, we give a characterisation of the Baum–Connes assembly map with coefficient...
AbstractWe examine the proof of a classical localization theorem of Bousfield and Friedlander and we...
File mistake in Version 2 To appear in Homology, Homotopy and ApplicationsInternational audienceGive...
AbstractConsider a cofibrantly generated model category S, a small category C and a subcategory D of...
AbstractThe Isomorphism Conjecture is a conceptional approach towards a calculation of the algebraic...
Our main result states that for each finite complex L the category TOP of topological spaces possess...
The algebraic $K$-theory of Waldhausen $\infty$-categories is the functor corepresented by the unit ...
AbstractWe discuss an analogon to the Farrell–Jones Conjecture for homotopy algebraic K-theory. In p...
AbstractWe decompose the K-theory space of a Waldhausen category in terms of its Dwyer–Kan simplicia...
AbstractLet A be a separable C∗-algebra and B a stable C∗-algebra containing a strictly positive ele...
In this paper we elaborate a general homotopy-theoretic framework in which to study problems of desc...
Given a functor T : C→D carrying a class of morphisms S ⊂ C into a class S' ⊂ D, we give sufficient ...
We present a uni�ed proof of some known results on the framed bordism classes of low rank simple Lie...
The Baum–Connes conjecture predicts that a certain assembly map is an isomorphism. We identify the h...
AbstractThe Isomorphism Conjectures are translated into the language of homotopical algebra, where t...
AbstractIn this article, we give a characterisation of the Baum–Connes assembly map with coefficient...
AbstractWe examine the proof of a classical localization theorem of Bousfield and Friedlander and we...
File mistake in Version 2 To appear in Homology, Homotopy and ApplicationsInternational audienceGive...
AbstractConsider a cofibrantly generated model category S, a small category C and a subcategory D of...
AbstractThe Isomorphism Conjecture is a conceptional approach towards a calculation of the algebraic...
Our main result states that for each finite complex L the category TOP of topological spaces possess...
The algebraic $K$-theory of Waldhausen $\infty$-categories is the functor corepresented by the unit ...
AbstractWe discuss an analogon to the Farrell–Jones Conjecture for homotopy algebraic K-theory. In p...
AbstractWe decompose the K-theory space of a Waldhausen category in terms of its Dwyer–Kan simplicia...
AbstractLet A be a separable C∗-algebra and B a stable C∗-algebra containing a strictly positive ele...
In this paper we elaborate a general homotopy-theoretic framework in which to study problems of desc...
Given a functor T : C→D carrying a class of morphisms S ⊂ C into a class S' ⊂ D, we give sufficient ...
We present a uni�ed proof of some known results on the framed bordism classes of low rank simple Lie...
The Baum–Connes conjecture predicts that a certain assembly map is an isomorphism. We identify the h...
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