On the Evolutionary Fractional p-Laplacian
By Dimitri Puhst. 2015
50 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/826fc948fa9b52214d438ec5574dec529c56b156
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
- Juan Luis V'azquez
- Julio D. Rossi
- Julián Toledo
- José M. Mazón
- Matteo Bonforte
- A. Audrito
- G. Grillo
- Alessio Figalli
In Computational Theory and Mathematics
- Juan Luis V'azquez
- Julio D. Rossi
- Julián Toledo
- José M. Mazón
- Matteo Bonforte
- A. Audrito
- G. Grillo
- Alessio Figalli
In Mathematical Physics
Citations in the corpus
- The Dirichlet Problem for the fractional p-Laplacian evolution equation (2015, background): “f fractional Laplacian type, see the surveys [15, 56]. References to previous work on equation (1.1) and its stationary versions are [8, 16, 27, 39]. There is much current activity on this topic, see [26, 35, 38, 41, 45, 46]. We will consider the equation in a bounded domain Ω ⊂ RN with initial data”
- The Mathematical Theories of Diffusion: Nonlinear and Fractional Diffusion (2017, background): “ional p-Laplacian has recently attracted the attention of many researchers for its mathematical interest. See among other related works the papers by Caarelli et al. [66], Mazon et al. [189], Puhst [206]. Another approach in the form of nonlocal gradient dependent operators is taken by Bjorland-Caar”
- Fractional p-Laplacian evolution equations (2016, methodology): “In [28] on can find results for the evolution problem with Neumann conditions for the case p ≥ 2 using Galerkin’s method.”