Comparison theorems and variable speed waves for a scalar reaction–diffusion equation

DOI10.1017/S030821050000130XzbMath0996.35034OpenAlexW2112641480WikidataQ126225864 ScholiaQ126225864MaRDI QIDQ2771445

A. L. Kay, John Bryce McLeod, Jonathan A. Sherratt

Publication date: 10 November 2002

Published in: Proceedings of the Royal Society of Edinburgh: Section A Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s030821050000130x

zbMATH Keywords

wave speed

Mathematics Subject Classification ID

Reaction-diffusion equations (35K57) Oscillation, zeros of solutions, mean value theorems, etc. in context of PDEs (35B05)

Related Items (11)

Recolonisation by diffusion can generate increasing rates of spread ⋮ Large time behavior of solutions for degenerate \(p\)-degree Fisher equation with algebraic decaying initial data ⋮ Existence of traveling wave fronts of delayed Fisher-type equations with degenerate nonlinearities ⋮ Instabilities and propagation properties in a fourth-order reaction-diffusion equation ⋮ Slowing Allee effect versus accelerating heavy tails in monostable reaction diffusion equations ⋮ Fast propagation for KPP equations with slowly decaying initial conditions ⋮ Bone Formation: Biological Aspects and Modelling Problems ⋮ Growth, decay and bifurcation of shock amplitudes under the type-II flux law ⋮ The nonlinear nonlocal singularly perturbed problems for reaction diffusion equations with a boundary perturbation ⋮ Global stability of noncritical traveling front solutions of Fisher-type equations with degenerate nonlinearity ⋮ Propagation acceleration in reaction diffusion equations with anomalous diffusions

This page was built for publication: Comparison theorems and variable speed waves for a scalar reaction–diffusion equation