Geometria Complessa e Geometria Differenziale
Geometria Complessa e Geometria Differenziale
home | mail | papers | authors | news | seminars | events | open positions | login

The geometry of constant mean curvature disks embedded in $\mathbb{R}^3$

Giuseppe Tinaglia

created by risa on 22 Oct 2015

29 oct 2015 -- 14:00

Aula 211, Dip. Matematica, Università "Roma Tre", Roma

Abstract.

In this talk I will survey several results on the geometry of constant mean curvature surfaces embedded in $\mathbb{R}^3$. Among other things I will prove radius and curvature estimates for nonzero constant mean curvature embedded disks. It then follows from the radius estimate that the only complete, simply connected surface embedded in $\mathbb{R}^3$ with constant mean curvature is the round sphere. This is joint work with Bill Meeks.

Credits | Cookie policy | HTML 5 | CSS 2.1