Francesco Della Pietra, Nunzia Gavitone, Chao Xia
Published 2018-04-18Version 1
In this paper we consider the weak formulation of the inverse anisotropic mean curvature flow, in the spirit of Huisken-Ilmanen. By using approximation method involving Finsler-p-Laplacian, we prove the existence and uniqueness of weak solutions.
$C^{0,α}$ boundary regularity for the pressure in weak formulation of the Euler equations
A Harnack inequality and Hölder continuity for weak solutions to parabolic operators involving Hörmander vector fields
Curvature estimates for the level sets of solutions of the Monge-Ampère equation $\det D^2 u=1$
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