Two ways of modelling cross-diffusion

DOI10.1016/S0362-546X(96)00161-7zbMath0893.35049MaRDI QIDQ4374961

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Publication date: 26 January 1998

Published in: Nonlinear Analysis: Theory, Methods & Applications (Search for Journal in Brave)

Mathematics Subject Classification ID

Reaction-diffusion equations (35K57)

Related Items (12)

Steady state for a predator-prey cross-diffusion system with the Beddington-DeAngelis and Tanner functional response ⋮ On nonlinear systems consisting of different types of differential equations ⋮ Predator mutualists in patchy space with diffusion ⋮ Steady state in a cross-diffusion predator-prey model with the Beddington-DeAngelis functional response ⋮ Competition in a patchy environment with cross-diffusion in a three-dimensional Lotka-Volterra system ⋮ Bifurcation in the Lengyel-Epstein system for the coupled reactors with diffusion ⋮ Turing instability in two-patch predator-prey population dynamics ⋮ Competition in patchy space with cross-diffusion and toxic substances ⋮ On a predator-prey system with cross-diffusion representing the tendency of prey to keep away from its predators ⋮ A reaction-diffusion system modeling predator-prey with prey-taxis ⋮ Competition in patchy environment with cross diffusion ⋮ Cross-diffusion modeling in macroeconomics

Cites Work

• Unnamed Item
• Effects of diffusion on the stability of the equilibrium in multi-species ecological systems
• Bifurcations in a predator-prey model with memory and diffusion. II: Turing bifurcation
• On the distribution of capital and labour in a closed economy
• Bifurcation, perturbation of simple eigenvalues, and linearized stability
• Stability Properties of Solutions to Systems of Reaction-Diffusion Equations
• A Method for the Calculation of the Zeta-Function

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