Hopf and Bautin bifurcations in a generalized Lengyel-Epstein system
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Publication:2299072
DOI10.1007/S10910-019-01099-WzbMath1432.92121OpenAlexW3000577907WikidataQ126328956 ScholiaQ126328956MaRDI QIDQ2299072
Gamaliel Blé, Luis Miguel Valenzuela, David Guerrero, Manuel J. Falconi
Publication date: 20 February 2020
Published in: Journal of Mathematical Chemistry (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10910-019-01099-w
Classical flows, reactions, etc. in chemistry (92E20) Bifurcation theory for ordinary differential equations (34C23) Global stability of solutions to ordinary differential equations (34D23)
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Cites Work
- Bifurcations of patterned solutions in the diffusive Lengyel-Epstein system of CIMA chemical reactions
- Hopf bifurcations in Lengyel-Epstein reaction-diffusion model with discrete time delay
- Bautin bifurcation for the Lengyel-Epstein system
- On the global asymptotic stability of solutions to a generalised Lengyel-Epstein system
- Elements of applied bifurcation theory.
- On the dynamics of the Lengyel-Epstein model with forcing intensity
- Hopf bifurcation analysis of a system of coupled delayed-differential equations
- On the stability and nonexistence of turing patterns for the generalized Lengyel-Epstein model
- Diffusion-induced instability in chemically reacting systems: Steady-state multiplicity, oscillation, and chaos
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