Lawrence Mouillé

most citedTorus actions on manifolds with positive intermediate Ricci curvature

8 citations · 8 across the 1 of their papers we have counts for

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2 papers

math.DG2021★ 8 cited

Torus actions on manifolds with positive intermediate Ricci curvature

Lawrence Mouillé

We study closed, simply connected manifolds with positive $2^{nd}$ -intermediate Ricci curvature and large symmetry rank. In odd dimensions, we show that they are spheres. In…

math.DG2019

Local symmetry rank bound for positive intermediate Ricci curvatures

Lawrence Mouillé

We use a local argument to prove if an $r$ -dimensional torus acts isometrically and effectively on a connected $n$ -dimensional manifold which has positive $k^{th}$ -intermedi…