2 problems

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Cheeger–Tian's epsilon-regularity conjecture for geometric flows and critical metrics
Cheeger–Tian's epsilon-regularity conjecture. Such an $varepsilon$ -regularity theorem should hold on higher-dimensional Einstein manifolds, $4$ -dimensional shrinking solitons, Ricc…
Conjectureopenepsilon-regularity geometric-analysis ricci-flowarXiv posted 2 days ago
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Spencer's Bus Stop Problem for integral stationary geodesic networks
Fix a Riemannian $n$ -manifold $(M,g)$ , $n \geq 2$ , and let $U \subset\subset V \subset\subset M$ be open. An integral stationary geodesic network is a geodesic network with integer…
Conjectureopenepsilon-regularity geodesic-networks geometric-measure-theoryarXiv posted 2 days ago

Cheeger–Tian's epsilon-regularity conjecture for geometric flows and critical metrics