Variational Methods in Geometry Seminar

Translators for Mean Curvature Flow

A translator for mean curvature flow is a hypersurface $M$ with the property that translation is a mean curvature flow. That is, if the translation is $t\rightarrow M+t\vec{v}$, then the normal component of the velocity vector $\vec{v}$ is equal to the mean curvature $\vec{ H}$. I will discuss recent joint work with Tom Ilmanen, Francisco Martin and Brian White, specifically our classification of the the complete translators in $R^3$ that are graphical, and the construction of new families of complete translators that are not graphical.

Date & Time

November 13, 2018 | 1:00pm – 3:00pm

Location

Simonyi Hall 101

Speakers

David Hoffman

Affiliation

Stanford University

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