2 citations · 2 across the 3 of their papers we have counts for
3 papers
math.DG2023
Localization of min-max minimal hypersurfaces
Douglas Stryker
We show that min-max minimal hypersurfaces can be localized. As a consequence, we obtain the sharp generalization to complete manifolds of the famous Almgren-Pitts min-max theorem…
math.DG2023
Existence of closed embedded curves of constant curvature via min-max
Lorenzo Sarnataro, Douglas Stryker
We find conditions under which Almgren-Pitts min-max for the prescribed geodesic curvature functional in a closed oriented Riemannian surface produces a closed embedded curve of co…
math.DG2022★ 2 cited
Volume growth of 3-manifolds with scalar curvature lower bounds
Otis Chodosh, Chao Li, Douglas Stryker
We give a new proof of a recent result of Munteanu--Wang relating scalar curvature to volume growth on a -manifold with non-negative Ricci curvature. Our proof relies on the the…