Robin Neumayer

activity

20142026

L^{2}

-almost constant mean curvature and an Alexandrov-type theorem for crystals

33 citations · 61 across the 17 of their papers we have counts for

collaborators

Showing 2020Show all

2 papers · 1 filter

math.DG2020★ 4 cited

$d_{p}$ convergence and $ε$ -regularity theorems for entropy and scalar curvature lower bounds

Man-Chun Lee, Aaron Naber, Robin Neumayer

Consider a sequence of Riemannian manifolds $(M_{i}^{n}, g_{i})$ with scalar curvatures and entropies bounded below by small constants $R_{i}, μ_{i} \geq - ε_{i}$ . The goal of this paper is to und…

math.AP2020

Quantitative Stability for Minimizing Yamabe Metrics

Max Engelstein, Robin Neumayer, Luca Spolaor

On any closed Riemannian manifold of dimension $n \geq 3$ , we prove that if a function nearly minimizes the Yamabe energy, then the corresponding conformal metric is close, in a qua…

dp​ convergence and ε-regularity theorems for entropy and scalar curvature lower bounds

Quantitative Stability for Minimizing Yamabe Metrics

$d_{p}$ convergence and $ε$ -regularity theorems for entropy and scalar curvature lower bounds