3 citations · 3 across the 3 of their papers we have counts for
3 papers
math.DG2026
Open -manifolds with non negative Ricci curvature in a spectral or integral sense
Gilles Carron
We show that if a complete Riemannian manifold has integrable Ricci curvature, satisfies a Sobolev inequality and has a non negative Ricci curvature in a spectr…
math.DG2024
Strong Kato limit can be branching
Gilles Carron, Ilaria Mondello, David Tewodrose
We provide an example of a non-collapsed strong Kato limit that is branching, essentially branching, and satisfies neither the nor the c…
math.DG2021★ 3 cited
Limits of manifolds with a Kato bound on the Ricci curvature
Gilles Carron, Ilaria Mondello, David Tewodrose
We study the structure of Gromov-Hausdorff limits of sequences of Riemannian manifolds whose Ricci curvature satisfies a uniform Kato bound. We first obt…