Higher regularity of the inverse mean curvature flow
By G. Huisken, T. Ilmanen. 2008
106 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/4068272fb9956522ead92022322263222e736b5f
How researchers see this paper
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In Applied Mathematics
- M. Rigoli
- A. G. Setti
- Mattia Fogagnolo
- L. Mazzieri
- L. Mari
- Virginia Agostiniani
- Roger Moser
- Zoltán M. Balogh
In Geometry and Topology
- M. Rigoli
- A. G. Setti
- L. Mazzieri
- Virginia Agostiniani
- Mattia Fogagnolo
- Roger Moser
- L. Alías
- Michael Struwe
Citations in the corpus
- The inverse mean curvature flow and p-harmonic functions (2007, methodology): “All of this, however, has already been proved for proper weak solutions of the inverse mean curvature flow by Huisken–Ilmanen [4], in the case of the gradient estimate even a slightly better result.”
- Sharp geometric inequalities for closed hypersurfaces in manifolds with nonnegative Ricci curvature (2018, background): “Although presented in Rn, the proof given in [39] can be easily adapted to go through the case of a general ambient Riemannian manifold, and we refer the reader to [77, Lemma 4.”
- On the 1/H-flow by p-Laplace approximation: New estimates via fake distances under Ricci lower bounds (2019, background): “The higher regularity of the flow was studied in [37].”