Fully Nonlinear Flows of Entire Graphs
Für eine Modellgleichung werde ich beschreiben, wie man ganze Graphen unter einem voll nichtlinearen Fluss fliessen lassen kann. Hierzu will ich dann geplante Verallgemeinerungen diskutieren.

On approximate j-dimensionality and whether it suffices to produce locally finite sets with respect to j-dimensional Hausdorff measure
  

On approximate j-dimensionality and whether it suffices to produce locally finite sets with respect to j-dimensional Hausdorff measure
  

On approximate j-dimensionality and whether it suffices to produce locally finite sets with respect to j-dimensional Hausdorff measure
  

Self-simliar evolution by mean curvature out of a three line configuration
Given three distinct half-lines, meeting at the origin, we show that there exists a unique self-similar solution to mean curvature flow with this initial condition. We require that the self- similarly evolving solution consists of three curves, each asymptotic at infinity to one of the half-lines and meeting at a 120 degree angle.

Logarithmic Sobolev inequalities and diffusion equations
  

4:00 pm: Amos Koeller
Smoothness estimates for Mean Curvature flow

5:30 pm: Gerriet Adena
Hamilton Ricci-flow and the Uniformization Theorem

4:00 pm: Regina Richter
Introduction to Hamilton Ricci-flow 5:30 pm: Bernhard Weber
Introduction to Mean Curvature Flow

5:30 pm: Alexandru Stanciu
Introduction to Inverse Mean Curvature Flow

On a theorem of Gidas, Ni and Nirenberg