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math.MG2022
A canonical infinitesimally Hilbertian structure on locally Minkowski spaces
Mattia Magnabosco, Chiara Rigoni
The aim of this paper is to show the existence of a canonical distance defined on a locally Minkowski metric measure space such tha…
math.MG2021★ 3 cited
Convergence of metric measure spaces satisfying the CD condition for negative values of the dimension parameter
Mattia Magnabosco, Chiara Rigoni, Gerardo Sosa
We study the problem of whether the curvature-dimension condition with negative values of the generalized dimension parameter is stable under a suitable notion of convergence. To t…
math.MG2017
A note about the strong maximum principle on spaces
Nicola Gigli, Chiara Rigoni
We give a quick and direct proof of the strong maximum principle on finite dimensional spaces based on the Laplacian comparison of the squared distance.