The uniqueness of wave solutions for the deterministic non-reducible n- type epidemic

DOI10.1007/BF00277101zbMath0539.92027OpenAlexW2069560716WikidataQ52698528 ScholiaQ52698528MaRDI QIDQ794572

N. E. Zubov

Publication date: 1984

Published in: Journal of Mathematical Biology (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf00277101

zbMATH Keywords

spatial spreadnon-reducible n-type epidemic modeluniqueness of wave solutions

Mathematics Subject Classification ID

Population dynamics (general) (92D25) Singular nonlinear integral equations (45G05)

Related Items (6)

The asymptotic speed of propagation of the deterministic non-reducible n- type epidemic ⋮ Diffusion epidemic models with incubation and crisscross dynamics ⋮ Asymptotic speeds of spread and traveling waves for integral equations and delayed reaction--diffusion models. ⋮ Spreading speeds and traveling waves in competitive recursion systems ⋮ Asymptotic speeds of spread and traveling waves for monotone semiflows with applications ⋮ The rate of spread of infection in models for the deterministic host- vector epidemic

Cites Work

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• Wave solutions for the deterministic non-reducible n-type epidemic
• Saddle point approximations in n-type epidemics and contact birth processes
• A CONVEXITY PROPERTY OF POSITIVE MATRICES
• A Convexity Property in the Theory of Random Variables Defined on a Finite Markov Chain
• Wave solutions for the deterministic host-vector epidemic
• Asymptotic estimates of the solutions of nonlinear integral equations and asymptotic speeds for the spread of populations.
• A Nonlinear Integral Operator Arising from a Model in Population Genetics I. Monotone Initial Data

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