In this paper, we prove a backward uniqueness theorem for solutions to the inverse mean curvature flow on a closed manifold. As a consequence, the isometry group of a solution cannot expand within the lifetime of the solution.補正完畢NL
We provide a uniqueness result for a class of viscosity solutions to sub-Riemannian mean curvature f...
This dissertation concerns the mean curvature flow, a geometric evolution equation for submanifolds,...
We propose a new weak solution concept for (two-phase) mean curvature flow which enjoys both (uncond...
We consider the evolution of hypersurfaces with boundary under inverse mean curvature flow. The boun...
Mean curvature flow evolves isometrically immersed base Riemannian manifolds M in the direction of ...
We consider the evolution of hypersurfaces with boundary under inverse mean curvature flow. The boun...
This dissertation concerns the Inverse Mean Curvature Flow of closed hypersurfaces in Euclidean Spac...
This dissertation concerns the Inverse Mean Curvature Flow of closed hypersurfaces in Euclidean Spac...
We prove higher regularity properties of inverse mean curvature flow in Euclidean space: A sharp low...
We prove higher regularity properties of inverse mean curvature flow in Euclidean space: A sharp low...
AbstractIn this article, we prove a comparison result for viscosity solutions of a certain class of ...
We provide a uniqueness result for a class of viscosity solutions to sub-Riemannian mean curvature f...
We provide a uniqueness result for a class of viscosity solutions to sub-Riemannian mean curvature f...
International audienceWe provide a uniqueness result for a class of viscosity solutions to sub-Riema...
This dissertation concerns the mean curvature flow, a geometric evolution equation for submanifolds,...
We provide a uniqueness result for a class of viscosity solutions to sub-Riemannian mean curvature f...
This dissertation concerns the mean curvature flow, a geometric evolution equation for submanifolds,...
We propose a new weak solution concept for (two-phase) mean curvature flow which enjoys both (uncond...
We consider the evolution of hypersurfaces with boundary under inverse mean curvature flow. The boun...
Mean curvature flow evolves isometrically immersed base Riemannian manifolds M in the direction of ...
We consider the evolution of hypersurfaces with boundary under inverse mean curvature flow. The boun...
This dissertation concerns the Inverse Mean Curvature Flow of closed hypersurfaces in Euclidean Spac...
This dissertation concerns the Inverse Mean Curvature Flow of closed hypersurfaces in Euclidean Spac...
We prove higher regularity properties of inverse mean curvature flow in Euclidean space: A sharp low...
We prove higher regularity properties of inverse mean curvature flow in Euclidean space: A sharp low...
AbstractIn this article, we prove a comparison result for viscosity solutions of a certain class of ...
We provide a uniqueness result for a class of viscosity solutions to sub-Riemannian mean curvature f...
We provide a uniqueness result for a class of viscosity solutions to sub-Riemannian mean curvature f...
International audienceWe provide a uniqueness result for a class of viscosity solutions to sub-Riema...
This dissertation concerns the mean curvature flow, a geometric evolution equation for submanifolds,...
We provide a uniqueness result for a class of viscosity solutions to sub-Riemannian mean curvature f...
This dissertation concerns the mean curvature flow, a geometric evolution equation for submanifolds,...
We propose a new weak solution concept for (two-phase) mean curvature flow which enjoys both (uncond...