Crystalline Mean Curvature Flow of Convex Sets

By Giovanni Bellettini, V. Caselles, Antonin Chambolle, Matteo Novaga. 2006

94 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/daf3b5b147f35a4a5560b5ef1c6c589e92d5bc77

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Matteo Novaga
2. V. Caselles
3. Antonin Chambolle
4. Yoshikazu Giga
5. Giovanni Bellettini
6. Mi-Ho Giga
7. Salvador Moll
8. J. S. Moll

In Geometry and Topology

1. Mi-Ho Giga
2. Yoshikazu Giga
3. Antonin Chambolle
4. Matteo Novaga
5. V. Caselles

Citations in the corpus

• A characterization of convex calibrable sets in RN with respect to anisotropic norms (2008, result): “4 extends to the anisotropic case the analogous results proved in [27,14,30] when N = 2 and in [13] when N 2.”
• The volume preserving crystalline mean curvature flow of convex sets in R^N (2009, background): “We also mention that the crystalline flow of convex sets may be approximated with smooth anisotropies: to state the result we recall that in [28, 8] it is proved the following approximation lemma.”
• Very singular diffusion equations: second and fourth order problems (2010, methodology): “See also [ 8 ,64] for a formulation of the problem for a general interfacial energy.”