Proves convergence and regularity for anisotropic minimal surfaces via isotopy-class min-max methods in 3-manifolds, with removable singularities under ellipticity or C^3-pinching.
H., and Kleiner, B.On the Multiplicity One Conjecture for Mean Curvature Flows of surfaces
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
fields
math.DG 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Constructs mean curvature flow with surgery for compact mean convex hypersurfaces in R^{n+1} by performing topological surgeries via nondegenerate cylindrical singularities with finite smooth-time adjustments.
citing papers explorer
-
Min-Max Construction of Anisotropic Minimal Surfaces with Genus Bound
Proves convergence and regularity for anisotropic minimal surfaces via isotopy-class min-max methods in 3-manifolds, with removable singularities under ellipticity or C^3-pinching.
-
Mean convex flows with surgery
Constructs mean curvature flow with surgery for compact mean convex hypersurfaces in R^{n+1} by performing topological surgeries via nondegenerate cylindrical singularities with finite smooth-time adjustments.