Comparison and convergence to equilibrium in a nonlocal delayed reaction-diffusion model on an infinite domain | Zendy

Michele V. Bartuccelli | Zendy; Stephen A. Gourley | Zendy; Yuliya N. Kyrychko | Zendy

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Comparison and convergence to equilibrium in a nonlocal delayed reaction-diffusion model on an infinite domain

Author(s) -

Michele V. Bartuccelli,

Stephen A. Gourley,

Yuliya N. Kyrychko

Publication year - 2005

Publication title -

discrete and continuous dynamical systems - b

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.864

H-Index - 53

eISSN - 1553-524X

pISSN - 1531-3492

DOI - 10.3934/dcdsb.2005.5.1015

Subject(s) - domain (mathematical analysis) , monotone polygon , mathematics , diffusion , reaction–diffusion system , thermodynamic equilibrium , convergence (economics) , monotonic function , class (philosophy) , function (biology) , stability (learning theory) , nonlinear system , state (computer science) , dynamic equilibrium , mathematical analysis , statistical physics , physics , thermodynamics , economics , computer science , quantum mechanics , geometry , algorithm , artificial intelligence , evolutionary biology , machine learning , biology , economic growth

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