Gilles Carron

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20212026

most citedLimits of manifolds with a Kato bound on the Ricci curvature

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

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math.DG2026

Open $3$ -manifolds with non negative Ricci curvature in a spectral or integral sense

Gilles Carron

We show that if a complete Riemannian $3 -$ manifold has $L^{\frac{3}{2}} -$ integrable Ricci curvature, satisfies a Sobolev inequality and has a non negative Ricci curvature in a spectr…

Open 3-manifolds with non negative Ricci curvature in a spectral or integral sense

Open $3$ -manifolds with non negative Ricci curvature in a spectral or integral sense