Propagation dynamics of the monostable reaction-diffusion equation with a new free boundary condition
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Publication:6587184
DOI10.3934/dcds.2024037MaRDI QIDQ6587184
Publication date: 13 August 2024
Published in: Discrete and Continuous Dynamical Systems (Search for Journal in Brave)
Initial-boundary value problems for second-order parabolic equations (35K20) Free boundary problems for PDEs (35R35) Semilinear parabolic equations (35K58)
Cites Work
- Unnamed Item
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- Diffusive KPP equations with free boundaries in time almost periodic environments I: Spreading and vanishing dichotomy
- Multiple spreading phenomena for a free boundary problem of a reaction-diffusion equation with a certain class of bistable nonlinearity
- Diffusive KPP equations with free boundaries in time almost periodic environments. II: Spreading speeds and semi-wave solutions.
- A front-fixing numerical method for a free boundary nonlinear diffusion logistic population model
- The Stefan problem for the Fisher-KPP equation
- Asymptotic behavior of solutions of a reaction diffusion equation with free boundary conditions
- Long time behavior for solutions of the diffusive logistic equation with advection and free boundary
- Spreading in space-time periodic media governed by a monostable equation with free boundaries. I: Continuous initial functions.
- Spreading and vanishing in nonlinear diffusion problems with free boundaries
- Stefan problem, traveling fronts, and epidemic spread
- A diffusive logistic equation with a free boundary and sign-changing coefficient in time-periodic environment
- The approach of solutions of nonlinear diffusion equations to travelling front solutions
- Multidimensional nonlinear diffusion arising in population genetics
- Liouville type results and eventual flatness of positive solutions for \(p\)-Laplacian equations.
- Free boundary models for mosquito range movement driven by climate warming
- Spreading speed revisited: analysis of a free boundary model
- The existence of solutions for a free boundary problem modeling the spread of ecosystem engineers
- Spreading in a shifting environment modeled by the diffusive logistic equation with a free boundary
- A Fisher-KPP model with a nonlocal weighted free boundary: analysis of how habitat boundaries expand, balance or shrink
- A free boundary problem for spreading under shifting climate
- Pushing the boundaries: models for the spatial spread of ecosystem engineers
- Propagation, diffusion and free boundaries
- Spreading speed and profile for nonlinear Stefan problems in high space dimensions
- Krylov implicit integration factor method for a class of stiff reaction-diffusion systems with moving boundaries
- Propagation dynamics of Fisher-KPP equation with time delay and free boundaries
- Semi-wave solutions of KPP-Fisher equations with free boundaries in spatially almost periodic media
- Spreading in space-time periodic media governed by a monostable equation with free boundaries. II: Spreading speed
- Pulsating semi-waves in periodic media and spreading speed determined by a free boundary model
- Fisher-KPP equation with free boundaries and time-periodic advections
- A diffusive logistic model with a free boundary in time-periodic environment
- Regularity and asymptotic behavior of nonlinear Stefan problems
- Long time behavior of solutions of Fisher-KPP equation with advection and free boundaries
- The wave of advance of advantageous genes.
- The Stefan problem for the Fisher-KPP equation with unbounded initial range
- A Free Boundary Problem Arising in a Model of Wound Healing
- Spreading-Vanishing Dichotomy in the Diffusive Logistic Model with a Free Boundary
- Convergence of solutions of the Kolmogorov equation to travelling waves
- Asymptotic Profiles of Solutions and Propagating Terrace for a Free Boundary Problem of Nonlinear Diffusion Equation with Positive Bistable Nonlinearity
- Sharp Estimate of the Spreading Speed Determined by Nonlinear Free Boundary Problems
- Semi-waves with Λ-shaped free boundary for nonlinear Stefan problems: Existence
- Traveling waves, blow‐up, and extinction in the Fisher–Stefan model
- A delay induced nonlocal free boundary problem
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