Bifurcation analysis for a single population model with advection
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Publication:2093246
DOI10.1007/s00285-022-01818-zzbMath1501.35044OpenAlexW4307845372MaRDI QIDQ2093246
Publication date: 7 November 2022
Published in: Journal of Mathematical Biology (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00285-022-01818-z
Initial-boundary value problems for second-order parabolic equations (35K20) Population dynamics (general) (92D25) Partial functional-differential equations (35R10) Bifurcations of limit cycles and periodic orbits in dynamical systems (37G15) Bifurcations in context of PDEs (35B32) Semilinear parabolic equations (35K58)
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Dynamics of the nonlocal diffusive vector-disease model with delay and spatial heterogeneity ⋮ Stability of a delayed diffusion-advection vector-disease model with spatial heterogeneity ⋮ Diffusive spatial movement with memory in an advective environment
Cites Work
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- Stability and bifurcation in a delayed reaction-diffusion equation with Dirichlet boundary condition
- Evolution of dispersal in open advective environments
- Can spatial variation alone lead to selection for dispersal?
- Hopf bifurcation in a delayed reaction-diffusion-advection population model
- Effects of heterogeneity on spread and persistence in rivers
- Movement toward better environments and the evolution of rapid diffusion
- Bifurcation analysis in a delayed diffusive Nicholson's blowflies equation
- Nicholson's blowflies differential equations revisited: main results and open problems
- Hopf bifurcations in a reaction-diffusion population model with delay effect
- Stable steady state of some population models
- Dirichlet problem for the diffusive Nicholson's blowflies equation
- Global dynamics of a Lotka-Volterra competition-diffusion-advection system in heterogeneous environments
- Patterns in a nonlocal time-delayed reaction-diffusion equation
- Hopf bifurcation analysis in a delayed Nicholson blowflies equation
- Theory and applications of partial 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
- The stability and Hopf bifurcation of the diffusive Nicholson's blowflies model in spatially heterogeneous environment
- Global dynamics of a generalist predator-prey model in open advective environments
- Bifurcation analysis for a delayed diffusive logistic population model in the advective heterogeneous environment
- Hopf bifurcation in a reaction-diffusion-advection equation with nonlocal delay effect
- Dirichlet problem for a delayed diffusive hematopoiesis model
- Evolution of dispersal in advective homogeneous environment: the effect of boundary conditions
- Bifurcation from simple eigenvalues
- Global dynamics of Nicholson's blowflies equation revisited: onset and termination of nonlinear oscillations
- Stability of bifurcating periodic solutions in a delayed reaction–diffusion population model
- Two delays induce Hopf bifurcation and double Hopf bifurcation in a diffusive Leslie-Gower predator-prey system
- Smoothness of Center Manifolds for Maps and Formal Adjoints for Semilinear FDEs in General Banach Spaces
- The Role of Advection in a Two-Species Competition Model: A Bifurcation Approach
- Bifurcation analysis in a scalar delay differential equation
- An Introduction to Delay Differential Equations with Applications to the Life Sciences
- Stability and bifurcation for a delayed predator-prey model and the effect of diffusion
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