Lawrence Mouillé

activity

20192026

most citedInfinite families of manifolds of positive

k^{th}

-intermediate Ricci curvature with

k

small

2 citations · 2 across the 4 of their papers we have counts for

collaborators

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5 papers · 1 filter

math.DG2026

Homogeneous spaces with two equivalent isotropy summands develop positive Ricci curvature under Ricci flow

Eric Cochran, Arseny Mingajev, Lawrence Mouillé +1

We study normalized Ricci flow on simply connected homogeneous spaces G/H for which the isotropy representation splits into exactly two equivalent irreducible subrepresentations. W…

math.DG2025

On Hopf's conjecture and positive second intermediate Ricci curvature

Lee Kennard, Lawrence Mouillé, Jan Nienhaus

Hopf conjectured that even-dimensional closed Riemannian manifolds with positive sectional curvature have positive Euler characteristic. The conclusion of the conjecture is known t…

math.DG2025

Positive intermediate Ricci curvature on cohomogeneity one manifolds in low dimensions

Elahe Khalili Samani, Lawrence Mouillé

We explore existence of invariant metrics with positive intermediate Ricci curvature on closed, low-dimensional cohomogeneity one manifolds. For a certain cohomogeneity one $\maths…

math.DG2020★ 2 cited

Infinite families of manifolds of positive $k^{th}$ -intermediate Ricci curvature with $k$ small

Miguel Domínguez-Vázquez, David González-Álvaro, Lawrence Mouillé

Positive $k^{th}$ -intermediate Ricci curvature on a Riemannian $n$ -manifold, to be denoted by $Ric_{k} > 0$ , is a condition that interpolates between positive sectional…

math.DG2019

Positive intermediate Ricci curvature on products of homogeneous spaces