Vito Felice Zenobi

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20192024

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

4 citations · 6 across the 3 of their papers we have counts for

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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' $R$ -groups, the positive scalar curvature structure groups $R_{n}^{spin} (X)^{G}$ , for proper actions of discrete groups $G$ . W…

math.GT2019★ 2 cited

On positive scalar curvature bordism

Paolo Piazza, Thomas Schick, Vito Felice Zenobi

Using standard results from higher (secondary) index theory, we prove that the positive scalar curvature bordism groups of a cartesian product GxZ are infinite in dimension 4n if n…