Long-time solutions of scalar nonlinear hyperbolic reaction equations incorporating relaxation. I: The reaction function is a bistable cubic polynomial
From MaRDI portal
Publication:1627701
DOI10.1016/j.jde.2018.07.077zbMath1406.35199OpenAlexW2886139521WikidataQ129432041 ScholiaQ129432041MaRDI QIDQ1627701
Publication date: 3 December 2018
Published in: Journal of Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jde.2018.07.077
Initial value problems for second-order hyperbolic equations (35L15) Second-order quasilinear hyperbolic equations (35L72)
Related Items (2)
Bistable wave-speed for monotone semiflows with applications ⋮ Large-time solutions of a class of scalar, nonlinear hyperbolic reaction-diffusion equations
Cites Work
- Hyperbolic and kinetic models for self-organized biological aggregations and movement: a brief review
- On the Fisher and the cubic-polynomial equations for the propagation of species properties
- The evolution of travelling wave-fronts in a hyperbolic Fisher model. II: The initial value problem
- The evolution of travelling wave-fronts in a hyperbolic Fisher model. I. The travelling wave theory
- A note on the properties of a family of travelling-wave solutions arising in cubic autocatalysis
- The effects of weak hyperbolicity on the diffusion of heat
- The evolution of travelling waves in the weakly hyperbolic generalized Fisher model
- The Evolution of Travelling Wave-Fronts in a Hyperbolic Fisher Model. IV. Generalised Fisher Kinetics
- The evolution of travelling wavefronts in a hyperbolic Fisher model. III. The initial-value problem when the initial data has exponential decay rates
- Heat waves
This page was built for publication: Long-time solutions of scalar nonlinear hyperbolic reaction equations incorporating relaxation. I: The reaction function is a bistable cubic polynomial