Hopf bifurcation and periodic solutions in a coupled Brusselator model of chemical reactions
DOI10.1007/s10910-023-01528-xarXiv2305.17363MaRDI QIDQ6144523
Publication date: 29 January 2024
Published in: Journal of Mathematical Chemistry (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2305.17363
Topological structure of integral curves, singular points, limit cycles of ordinary differential equations (34C05) Classical flows, reactions, etc. in chemistry (92E20) Bifurcation theory for ordinary differential equations (34C23) Stability of solutions to ordinary differential equations (34D20) Qualitative investigation and simulation of ordinary differential equation models (34C60)
Cites Work
- Unnamed Item
- Bifurcation and stability analysis of steady states to a Brusselator model
- Hopf bifurcation in general Brusselator system with diffusion
- Spatially nonhomogeneous equilibrium in a reaction-diffusion system with distributed delay
- Hopf bifurcation in a delayed reaction-diffusion-advection population model
- Stability and Hopf bifurcations for a delayed diffusion system in population dynamics
- Chemical oscillations, waves, and turbulence
- Chemical instabilities and sustained oscillations
- The enhancement and sustainment of coherence resonance in a two-way coupled Brusselator system
- Hopf bifurcation in a diffusive Lotka-Volterra type system with nonlocal delay effect
- Hopf bifurcations in general systems of Brusselator type
- Coexistence of activator and inhibitor for Brusselator diffusion system in chemical or biochemical reactions
- Diffusion-driven instability and Hopf bifurcation in Brusselator system
- On steady-state solutions of the Brusselator-type system
- Hopf bifurcations in a reaction-diffusion population model with delay effect
- The limited effectiveness of normal forms: A critical review and extension of local bifurcation studies of the Brusselator PDE
- Noise-induced absolute instability
- Pattern formation in a two-component reaction-diffusion system with delayed processes on a network
- Stability and Hopf bifurcation in a diffusive logistic population model with nonlocal delay effect
- Stability and Hopf bifurcation for a population delay model with diffusion effects
- Turing instability and dynamic phase transition for the Brusselator model with multiple critical eigenvalues
- Turing patterns of an si epidemic model with cross-diffusion on complex networks
- Analysis of a spatial memory model with nonlocal maturation delay and hostile boundary condition
- Hopf bifurcation in a reaction-diffusion-advection equation with nonlocal delay effect
- Stability and bifurcation in a reaction-diffusion model with nonlocal delay effect
- Pattern formation in the Brusselator system
- BIFURCATION AND STABILITY ANALYSES FOR A COUPLED BRUSSELATOR MODEL
- Stability and Bifurcation Analysis in a Diffusive Brusselator-Type System
- Stability of bifurcating periodic solutions in a delayed reaction–diffusion population model
- Diffusion-induced instability in chemically reacting systems: Steady-state multiplicity, oscillation, and chaos
- Global bifurcation in the Brusselator system
- Stability and Hopf bifurcation analysis in a Lotka–Volterra competition–diffusion–advection model with time delay effect *
- Turing instability and spatially homogeneous Hopf bifurcation in a diffusive Brusselator system
- Pattern Formation and Synchronism in an Allelopathic Plankton Model with Delay in a Network
This page was built for publication: Hopf bifurcation and periodic solutions in a coupled Brusselator model of chemical reactions