F. Muller

most citedOptimal

C^{1, \frac{1}{2}}

-regularity of

H

-surfaces with a free boundary

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.DG2020

Projectability of stable, partially free $H$ -surfaces in the non-perpendicular case

Frank Müller

A projectability result is proved for surfaces of prescribed mean curvature (shortly called $H$ -surfaces) spanned in a partially free boundary configuration. Hereby, the $H$ -surfac…

math.AP2020★ 1 cited

Optimal $C^{1, \frac{1}{2}}$ -regularity of $H$ -surfaces with a free boundary

Frank Müller

We prove that a surface of prescribed mean curvature ( $H$ -surface) with free boundary on a two-dimensional $C^{2}$ -manifold belongs to $C^{1, \frac{1}{2}}$ up to that the boundary, pr…

Projectability of stable, partially free H-surfaces in the non-perpendicular case

Optimal C1,21​-regularity of H-surfaces with a free boundary

Projectability of stable, partially free $H$ -surfaces in the non-perpendicular case

Optimal $C^{1, \frac{1}{2}}$ -regularity of $H$ -surfaces with a free boundary