activity
20162024
most citedPositive Scalar Curvature due to the Cokernel of the Classifying Map

4 citations · 7 across the 5 of their papers we have counts for

collaborators

9 papers

math.GT2024

Stolz Positive Scalar Curvature Structure Groups, Proper Actions and Equivariant 2-Types

Massimiliano Puglisi, Thomas Schick, Vito Felice Zenobi

In this note, we study equivariant versions of Stolz' -groups, the positive scalar curvature structure groups , for proper actions of discrete groups . W…

math.DG2022

Interior Kasparov product for -classes on Riemannian foliated bundles

Vito Felice Zenobi

Let be a suitably oriented inclusion of foliations over a manifold , then we extend the construction of the lower shriek maps given by H…

math.GT2020★ 1 cited

Relative torsion and bordism classes of positive scalar curvature metrics on manifolds with boundary

Simone Cecchini, Mehran Seyedhosseini, Vito Felice Zenobi

In this paper, we define a relative --invariant for Dirac operators on odd-dimensional spin manifolds with boundary and show that they are invariants of the bordism classes…

math.KT2020★ 4 cited

Positive Scalar Curvature due to the Cokernel of the Classifying Map

Thomas Schick, Vito Felice Zenobi

This paper contributes to the classification of positive scalar curvature metrics up to bordism and up to concordance. Let be a closed spin manifold of dimension which…

math.KT2019

Mapping analytic surgery to homology, higher rho numbers and metrics of positive scalar curvature

Paolo Piazza, Thomas Schick, Vito Felice Zenobi

Let be a f.g. discrete group and let be a Galois -covering of a smooth closed manifold . Let be the analytic structure group, appearing in t…

math.KT2019

The adiabatic groupoid and the Higson-Roe exact sequence

Vito Felice Zenobi

Let be a smooth Riemannian manifold equipped with a proper, free, isometric and cocompact action of a discrete group . In this paper we prove that the analytic s…