A reaction-diffusion-advection logistic model with a free boundary in heterogeneous environment
type: Item
instance of: scholarly article
title: A reaction-diffusion-advection logistic model with a free boundary in heterogeneous environment
zbMATH Open document ID: 1383.35106
author: Jianxiu Liang
author: Zhen Jin
author: Lili Liu
published in: Boundary Value Problems
publication date: 2016-08-08T00:00:00Z
Mathematics Subject Classification ID: 35K57
Mathematics Subject Classification ID: 35K20
Mathematics Subject Classification ID: 35R35
zbMATH DE Number: 6609977
zbMATH Keywords: reaction-diffusion-advection
zbMATH Keywords: free boundary condition
zbMATH Keywords: heterogeneous environment
zbMATH Keywords: spreading
zbMATH Keywords: vanishing
Wikidata QID: Q59466968
MaRDI profile type: Publication
full work available at URL: s13661-016-0641-4
OpenAlex ID: W2471932129
cites work: Global stability of may cooperative system with feedback controls
cites work: Extinction in a Lotka-Volterra competitive system with impulse and the effect of toxic substances
cites work: Spatial Ecology via Reaction‐Diffusion Equations
cites work: Stable Coexistence States in the Volterra–Lotka Competition Model with Diffusion
cites work: Uniform Persistence, Coexistence, and Extinction in Almost Periodic/Nonautonomous Competition Diffusion Systems
cites work: An Entire Solution to the Lotka–Volterra Competition-Diffusion Equations
cites work: A Lotka-Volterra cooperating reaction-diffusion system with degenerate density-dependent diffusion
cites work: \(R_0\) analysis of a spatiotemporal model for a stream population
cites work: A SIS reaction-diffusion-advection model in a low-risk and high-risk domain
cites work: Movement toward better environments and the evolution of rapid diffusion
cites work: Evolution of conditional dispersal: a reaction-diffusion-advection model
cites work: Limiting profiles of semilinear elliptic equations with large advection in population dynamics
cites work: Limiting profiles of semilinear elliptic equations with large advection in population dynamics. II
cites work: The Effect of Dispersal Patterns on Stream Populations
cites work: Evolution of dispersal in open advective environments
cites work: A free boundary problem in ecology
cites work: Stability analysis for free boundary problems in ecology
cites work: Free boundary problems for some reaction-diffusion equations
cites work: A free boundary problem arising in a model of wound healing
cites work: Q4813931
cites work: A parabolic variational inequality arising from the valuation of fixed rate mortgages
cites work: A free boundary problem describing reaction-diffusion problems in chemical vapor infiltration of pyrolytic carbon
cites work: SINGULAR FREE BOUNDARY PROBLEM FROM IMAGE PROCESSING
cites work: A Free Boundary Problem for an Elliptic-Hyperbolic System: An Application to Tumor Growth
cites work: An elliptic–hyperbolic free boundary problem modelling cancer therapy
cites work: The diffusive logistic model with a free boundary in heterogeneous environment
cites work: Long time behavior of solutions of a diffusion-advection logistic model with free boundaries
cites work: The diffusive logistic equation with a free boundary and sign-changing coefficient
cites work: The diffusive logistic model with a free boundary and seasonal succession
cites work: Invasion by an inferior or superior competitor: a diffusive competition model with a free boundary in a heterogeneous environment
cites work: Spreading-Vanishing Dichotomy in the Diffusive Logistic Model with a Free Boundary
cites work: Spreading-vanishing dichotomy in a diffusive logistic model with a free boundary, II
cites work: A reaction-diffusion-advection equation with a free boundary and sign-changing coefficient
cites work: The diffusive competition model with a free boundary: invasion of a superior or inferior competitor
cites work: Different asymptotic spreading speeds induced by advection in a diffusion problem with free boundaries
cites work: Spreading speed revisited: analysis of a free boundary model
cites work: Positive solutions for logistic type quasilinear elliptic equations on \(\mathbb{R}^{N}\).
cites work: Remarks on the uniqueness problem for the logistic equation on the entire space
DOI: 10.1186/S13661-016-0641-4
description: scientific article; zbMATH DE number 6609977