activity
19972023
most citedApproximating L2-invariants, and the Atiyah conjecture

116 citations · 1.7k across the 92 of their papers we have counts for

collaborators

95 papers

math.GT2023

Combinatorial zeta functions counting triangles

Léo Bénard, Yann Chaubet, Nguyen Viet Dang +1

In this paper, we compute special values of certain combinatorial zeta functions counting geodesic paths in the (n-1)-skeleton of a triangulation of a n-dimensional manifold. We sh…

math.DG2022★ 1 cited

Lipschitz rigidity for scalar curvature

Simone Cecchini, Bernhard Hanke, Thomas Schick

Let be a closed smooth connected spin manifold of even dimension , let be a Riemannian metric of regularity , , on whose distributional scalar curvat…

math.KT2022★ 3 cited

A Fixed Point Decomposition of Twisted Equivariant K-Theory

Tom Dove, Thomas Schick, Mario Velásquez

We present a decomposition of rational twisted -equivariant K-theory, a finite group, into cyclic group equivariant K-theory groups of fixed point spaces. This generalises t…

math.DG2022

Remarks on the paper "On Gromov's dihedral extremality and rigidity conjectures" by Jinmin Wang, Zhizhang Xie and Guoliang Yu

Christian Baer, Bernhard Hanke, Thomas Schick

Version 2 of the article "On Gromov's dihedral extremality and rigidity conjectures" by Jinmin Wang, Zhizhang Xie and Guoliang Yu makes a number of claims for self-adjoint extensio…

math.KT2021

Conormal homology of manifolds with corners

Thomas Schick, Mario Velasquez

Given a manifold with corners , we associates to it the corner structure simplicial complex . Its reduced K-homology is isomorphic to the K-theory of the -algebra $\ma…

math.DG2021

A note on invertibility of the Dirac operator twisted with Hilbert-A-module coefficients

Thomas Schick

Given a closed connected spin manifold M with non-negative and somewhere positive scalar curvature, we show that the Dirac operator twisted with any flat Hilbert module bundle is i…