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Christoph Winges: Automorphisms of manifolds and the Farrell Jones conjectures
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The lecture was held within the framework of the Hausdorff Trimester Program: K-Theory and Related Fields.
Building on previous work of Bartels, Lück, Reich and others studying the algebraic K-theory and L-theory of discrete group rings, the validity of the Farrell-Jones Conjecture has been recently extended to the setting of Waldhausen's algebraic K-theory of spaces in numerous cases. I will discuss these generalisations and how they contribute to our understanding of the topology of high-dimensional, closed, aspherical manifolds, in particular of their automorphism groups.
This talk covers joint work with Enkelmann, Kasprowski, Lück, Pieper, Ullmann and Wegner.
Building on previous work of Bartels, Lück, Reich and others studying the algebraic K-theory and L-theory of discrete group rings, the validity of the Farrell-Jones Conjecture has been recently extended to the setting of Waldhausen's algebraic K-theory of spaces in numerous cases. I will discuss these generalisations and how they contribute to our understanding of the topology of high-dimensional, closed, aspherical manifolds, in particular of their automorphism groups.
This talk covers joint work with Enkelmann, Kasprowski, Lück, Pieper, Ullmann and Wegner.