Noncompact self-shrinkers for mean curvature flow with arbitrary genus

Cites Work

Title not available (Why is that?)
Title not available (Why is that?)
Title not available (Why is that?)
Title not available (Why is that?)
Title not available (Why is that?)
Embedded self-similar shrinkers of genus 0
Uniqueness of self-similar shrinkers with asymptotically cylindrical ends
The round sphere minimizes entropy among closed self-shrinkers
Generic mean curvature flow. I: Generic singularities
Smooth compactness of self-shrinkers
On the compactness theorem for embedded minimal surfaces in \(3\)-manifolds with locally bounded area and genus
Construction of complete embedded self-similar surfaces under mean curvature flow. III
Asymptotic behavior for singularities of the mean curvature flow
A compactness theorem for surfaces with \(L_ p\)-bounded second fundamental form
The space of minimal embeddings of a surface into a three-dimensional manifold of positive Ricci curvature
The Brunn-Minkowski inequality in Gauss space
Removability of singular points on surfaces of bounded mean curvature
Mean curvature self-shrinkers of high genus: non-compact examples
Entropy of closed surfaces and min-max theory
Free boundary minimal surfaces with connected boundary and arbitrary genus
Compactness of self-shrinkers in \(\mathbb{R}^3\) with fixed genus
On the first variation of a varifold
The Frankel property for self-shrinkers from the viewpoint of elliptic PDEs
On the isoperimetric deficit in Gauss space
The Entropy of the Angenent Torus is Approximately 1.85122
The Motion of a Surface by Its Mean Curvature. (MN-20)
Computation of Self-Similar Solutions for Mean Curvature Flow
The Surface Evolver
Equivariant index bound for min-max free boundary minimal surfaces

This page was built for publication: Noncompact self-shrinkers for mean curvature flow with arbitrary genus

Report a bug (only for logged in users!)Click here to report a bug for this page (MaRDI item Q6658014)