Two ways of modelling cross-diffusion

Nonlinear Analysis, Theory, Methods and Applications

Volumn 30, Issue 2, 1997, Pages 1225-1233

  Farkas, M ^a  

^a BUDAPEST UNIVERSITY OF TECHNOLOGY AND ECONOMICS   (Hungary)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0001750026     PISSN: 0362546X     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0362-546X(96)00161-7     Document Type: Article

References (8)

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3. CONWAY, E.D., Diffusion and predator-prey interaction: pattern in closed systems, in: Partial Differential Equations and Dynamical Systems (ed. Fitzgibbon) III, W.E. Pitman, Boston. 85 133 (1984).
4. CRANDALL, M.G. & RABINOVITZ, P.H., Bifurcation, perturbation of simple eigenvalues, and linearized stability, Archive Rat. Mech. Anal. 52, 161-180 (1973).
5. FARKAS, M., On the distribution of capital and labour in a closed economy, Southeast Asian Bulletin of Mathematics, 19, 27-37 (1995).
6. ROSEN, G., Effects of diffusion on the stability of the equilibrium in multi-species ecological systems. Bull Math. Biol. 39, 374-383 (1977).
7. TURING, A.M., The chemical basis of morphogenesis, Phil. Trans. Royal Soc. London, B237 37-72 (1953), reprinted: Bull. Math. Biol. 52, 153-197 (1990).
8. TURING, A.M., The chemical basis of morphogenesis, Phil. Trans. Royal Soc. London, B237 37-72 (1953), reprinted: Bull. Math. Biol. 52, 153-197 (1990).