Approximation rates for regularized level set power mean curvature flow
Heiko Kröner · Portugaliae Mathematica · 2017
In [11] the evolution of hypersurfaces in \mathbb{R}^{n+1} with normal speed equal to a power k > 1 of the mean curvature is considered and the level set solution u of the flow is obtained as the C^0 -limit of a sequence u^{\epsilon} of smooth functions solving the regularized level set equations. We prove a rate for this convergence.