Convergence of a finite volume scheme for a system of interacting species with cross-diffusion
In this work we present the convergence of a positivity preserving semi-discrete finite volume scheme for a coupled system of two non-local partial differential equations with cross-diffusion. The key to proving the convergence result is to establish positivity in order to obtain a discrete energy e...
Hlavní autoři: | Carrillo de la Plata, J, Filbet, F, Schmidtchen, M |
---|---|
Médium: | Journal article |
Jazyk: | English |
Vydáno: |
Springer Verlag
2020
|
Podobné jednotky
-
Convergence of a fully discrete and energy-dissipating finite-volume scheme for aggregation-diffusion equations
Autor: Bailo, R, a další
Vydáno: (2020) -
Splitting schemes and segregation in reaction cross-diffusion systems
Autor: Carrillo, JA, a další
Vydáno: (2018) -
A finite-volume scheme for fractional diffusion on bounded domains
Autor: Bailo, R, a další
Vydáno: (2024) -
A finite-volume scheme for fractional diffusion on bounded domains
Autor: Rafael Bailo, a další
Vydáno: (2025-04-01) -
Well-Balanced Finite-Volume Schemes for Hydrodynamic Equations with General Free Energy
Autor: Carrillo de la Plata, JA, a další
Vydáno: (2020)