The Dirichlet boundary problem for a nonlocal Cahn–Hilliard equation
By Peter W. Bates, Jianlong Han. 2005
86 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Materials Chemistry
View Paper: https://www.semanticscholar.org/paper/5e3fe8cda5beb0e01c5f2ab931a1f384f2f3edb3
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In Applied Mathematics
- Julio D. Rossi
- Antonio Segatti
- Noemi Wolanski
- Ciprian G. Gal
- Carmen Cortázar
- Giulio Schimperna
- Manuel Elgueta
- Goro Akagi
In Computational Theory and Mathematics
- Julio D. Rossi
- Maurizio Grasselli
- Antonio Segatti
- Noemi Wolanski
- Ciprian G. Gal
- Carmen Cortázar
- Giulio Schimperna
- Manuel Elgueta
In Materials Chemistry
- Maurizio Grasselli
- Antonio Segatti
- Noemi Wolanski
- Ciprian G. Gal
- Carmen Cortázar
- Julio D. Rossi
- Giulio Schimperna
- Manuel Elgueta
Citations in the corpus
- Nonlocal diffusion problems that approximate the heat equation with Dirichlet boundary conditions (2009, background): “For recent references on nonlocal diffusion see, [1], [2], [3], [4], [5], [6], [10], [11], [13], [14] and references therein.”
- Fractional Cahn-Hilliard, Allen-Cahn and porous medium equations (2015, methodology): “(66)), while the nonlocal operator J [u] of [4, 14, 20] (recall (7)) corresponds to the gradient of”
- Longtime behavior of nonlocal Cahn-Hilliard equations (2012, result): “For the constant mobility case and regular potentials, some existence, uniqueness and regularity results were obtained in [5] (see also [6, 32]).”
- Boundary fluxes for nonlocal diffusion (2007, methodology): “and variations of it, have been recently widely used to model difiusion processes, see [1], [ 2 ], [3], [6], [7], [11], [14].”