Stationary reaction–diffusion systems in L1
From MaRDI portal
Publication:4630533
DOI10.1142/S0218202518400110zbMath1411.35137OpenAlexW2806977232MaRDI QIDQ4630533
Publication date: 27 March 2019
Published in: Mathematical Models and Methods in Applied Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218202518400110
Reaction-diffusion equations (35K57) Second-order parabolic equations (35K10) Second-order parabolic systems (35K40)
Related Items (4)
A class of fractional parabolic reaction-diffusion systems with control of total mass: theory and numerics ⋮ Reaction-diffusion systems with initial data of low regularity ⋮ Cross-diffusion models: Analytic and multiscale problems ⋮ Stationary reaction-diffusion systems in \(L^1\) revisited
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Global existence for a class of quadratic reaction-diffusion systems with nonlinear diffusions and \(L^1\) initial data
- Global existence for reaction-diffusion systems with nonlinear diffusion and control of mass
- Global existence of classical solutions for a class of reaction-diffusion systems
- Global existence in reaction-diffusion systems with control of mass: a survey
- Global solutions of reaction-diffusion systems
- Finite time blowup for semilinear reactive-diffusive systems
- Weak solutions and supersolutions in \(L^1\) for reaction-diffusion systems
- Semi-linear second-order elliptic equations in \(L^1\)
- Solutions of the 4-species quadratic reaction-diffusion system are bounded and \(C^\infty\)-smooth, in any space dimension
- Improved Duality Estimates and Applications to Reaction-Diffusion Equations
- Asymptotic behaviour of the solutions of a strongly nonlinear parabolic problem
- Influence of mixed boundary conditions in some reaction–diffusion systems
- Regularity analysis for systems of reaction-diffusion equations
- Global Existence for Quadratic Systems of Reaction-Diffusion
- Finite-Time Blowup for a Particular Parabolic System
This page was built for publication: Stationary reaction–diffusion systems in L1