Lawrence Mouillé

activity

20192025

most citedInfinite families of manifolds of positive

k^{th}

-intermediate Ricci curvature with

k

small

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

collaborators

3 papers

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.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

Lawrence Mouillé

We establish metrics of positive $2^{nd}$ -intermediate Ricci curvature, i.e. $Ric_{2} > 0$ , on products of positively curved homogeneous spaces. Using these examples, w…

On Hopf's conjecture and positive second intermediate Ricci curvature

Infinite families of manifolds of positive kth-intermediate Ricci curvature with k small

Positive intermediate Ricci curvature on products of homogeneous spaces

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