The delay effect on reaction–diffusion equations
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Publication:4655864
DOI10.1080/00036810410001689265zbMath1067.35139OpenAlexW2007020752WikidataQ58294518 ScholiaQ58294518MaRDI QIDQ4655864
Maria Aparecida Bená, Jair Silvério Dos Santos
Publication date: 8 March 2005
Published in: Applicable Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00036810410001689265
Reaction-diffusion equations (35K57) Partial functional-differential equations (35R10) Bifurcations in context of PDEs (35B32)
Related Items (5)
Hopf bifurcation in a diffusive logistic equation with mixed delayed and instantaneous density dependence ⋮ ON THE SUPERCRITICALITY OF THE FIRST HOPF BIFURCATION IN A DELAY BOUNDARY PROBLEM ⋮ An algebraic method on the eigenvalues and stability of delayed reaction-diffusion systems ⋮ Hopf bifurcations in a reaction-diffusion population model with delay effect ⋮ Cascades of Hopf bifurcations from boundary delay
Cites Work
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- Hopf bifurcation calculations for functional differential equations
- Exponentially growing solutions for a delay-diffusion equation with negative feedback
- Convergence to equilibrium for delay-diffusion equations with small delay
- Integral averaging and bifurcation
- Introduction to functional differential equations
- Normal forms for semilinear functional differential equations in Banach spaces and applications. II.
- Stability and Hopf bifurcation for a population delay model with diffusion effects
- Abstract parabolic problems with critical nonlinearities and applications to Navier-Stokes and heat equations
- Bifurcation and Asymptotic Behavior of Solutions of a Delay-Differential Equation with Diffusion
- Contracting sets and dissipation
- Normal forms and Hopf bifurcation for partial differential equations with delays
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