A characterization of convex calibrable sets in RN with respect to anisotropic norms
By V. Caselles, Antonin Chambolle, Salvador Moll, Matteo Novaga. 2008
113 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/5a7295936aaefe26faf31cd00b54baf812128c11
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
- V. Caselles
- Matteo Novaga
- Antonin Chambolle
- Julio D. Rossi
- Julián Toledo
- José M. Mazón
- Thomas Pock
- B. Kawohl
In Computational Theory and Mathematics
- Antonin Chambolle
- Julio D. Rossi
- V. Caselles
- Matteo Novaga
- Daniel Cremers
- Julián Toledo
- Thomas Pock
- B. Kawohl
In Mathematical Physics
- Antonin Chambolle
- Thomas Pock
- V. Caselles
- Daniel Cremers
- Matteo Novaga
- B. Kawohl
- Julián Toledo
- Julio D. Rossi
Citations in the corpus
- An introduction to Total Variation for Image Analysis (2009, background): “An accurate study (see also [5, 4, 42]) shows that, if we define (for C = [0, 1]2) CR = ⋃”
- Uniqueness of the Cheeger set of a convex body (2007, methodology): “The facts that 0 ≤ u ≤ 1 and Es is a solution of (6) with μ = λ(1− s) coincides with Proposition 4 in [1].”
- CHARACTERIZATION OF CHEEGER SETS FOR CONVEX SUBSETS OF THE PLANE (2006, background): “In [11, Remark 10] (and implicitly in [2], under a regularity assumption on Ω) the existence of a convex Cheeger set is shown.”
- Nonlocal perimeter, curvature and minimal surfaces for measurable sets (2019, background): “([2]) Given a bounded convex set Ω ⊂ R of class C(1,1), the following facts are equivalent: (a) Ω is calibrable.”