most citedSurfaces expanding by the inverse Gauss curvature flow

2 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

math.DG2005

Stability of translating solutions to mean curvature flow

Julie Clutterbuck, Oliver C. Schnürer, Felix Schulze

We prove stability of rotationally symmetric translating solutions to mean curvature flow. For initial data that converge spatially at infinity to such a soliton, we obtain converg…

math.AP2005

Decay at infinity for parabolic equations

Oliver C. Schnürer, Hartmut R. Schwetlick

We consider solutions to linear parabolic equations with initial data decaying at spatial infinity. For a class of advection-diffusion equations with a spatially dependent velocity…

math.CA2005

Convex functions with unbounded gradient

Oliver C. Schnürer

We show that domains, that allow for convex functions with unbounded gradient at their boundary, are convex.

math.DG2004★ 2 cited

Surfaces expanding by the inverse Gauss curvature flow

Oliver C. Schnürer

We show that strictly convex surfaces expanding by the inverse Gauss curvature flow converge to infinity in finite time. After appropriate rescaling, they converge to spheres. We d…

math.DG2004

Surfaces contracting with speed |A|^2

Oliver C. Schnürer

We show that strictly convex surfaces contracting with normal velocity equal to |A|^2 shrink to a point in finite time. After appropriate rescaling, they converge to spheres. We in…