The Neumann problem for nonlocal nonlinear diffusion equations
By Fuensanta Andreu, José M. Mazón, Julio D. Rossi, Julián Toledo. 2008
65 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/9bd5d872a83cd6cb6af04c51a18f59137ceafe4d
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
- Julio D. Rossi
- Mayte Pérez-Llanos
- Jorge García-Melián
- Julián Toledo
- José M. Mazón
- Fuensanta Andreu
- Liviu I. Ignat
- Juan Luis V'azquez
In Computational Theory and Mathematics
- Julio D. Rossi
- Mayte Pérez-Llanos
- Jorge García-Melián
- Julián Toledo
- José M. Mazón
- Liviu I. Ignat
- Fuensanta Andreu
- Juan Luis V'azquez
Citations in the corpus
- A nonlocal p-Laplacian evolution equation with Neumann boundary conditions (2008, methodology): “and variations of it, have been recently widely used to model diusion processes, see [ 7 ], [8], [10], [17], [18], [19], [21], [25], [26], [29], [31] and [34].”
- On the principal eigenvalue of some nonlocal diffusion problems (2009, background): “while the \Neumann" boundary condition for the same problem is treated in [ 1 ], [16] and [17].”
- Fractional diffusion with Neumann boundary conditions: the logistic equation (2012, unknown): “[15, 3, 7] and references therein).”
- Decay estimates for nonlocal problems via energy methods (2009, background): “For recent references on nonlocal diffusion see [1]-[9], [11], [13]-[22], [26] and references therein.”
- Blow-up for a non-local diffusion problem with Neumann boundary conditions and a reaction term (2009, methodology): “Non-local evolution equations of the form ut (x, t) = ∫ RN J (x−y)u(y, t) dy−u(x, t), and their variations, have been widely used to model diffusion processes, see [1–4,6–8,10–14,18].”