Stationary solutions of advective Lotka–Volterra models with a weak Allee effect and large diffusion
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[1] Shangjiang Guo,et al. Patterns in a Modified Leslie-Gower Model with Beddington-DeAngelis Functional Response and Nonlocal Prey Competition , 2020, Int. J. Bifurc. Chaos.
[2] Shangjiang Guo,et al. On the stability of reaction-diffusion models with nonlocal delay effect and nonlinear boundary condition , 2020, Appl. Math. Lett..
[3] Shangjiang Guo,et al. Stability and Bifurcation in a Predator-Prey System with Prey-Taxis , 2020, Int. J. Bifurc. Chaos.
[4] Shangjiang Guo,et al. Stability and Hopf bifurcation in a Hutchinson model , 2020, Appl. Math. Lett..
[5] Shangjiang Guo,et al. Bifurcation and stability of a two-species diffusive Lotka-Volterra model , 2020, Communications on Pure & Applied Analysis.
[6] Shangjiang Guo,et al. Bifurcation and spatio-temporal patterns in a diffusive predator–prey system , 2018, Nonlinear Analysis: Real World Applications.
[7] L. Ryashko,et al. Noise-induced shifts in the population model with a weak Allee effect , 2018 .
[8] Rong Zou,et al. Dynamics in a diffusive predator-prey system with ratio-dependent predator influence , 2017, Comput. Math. Appl..
[9] Shangjiang Guo,et al. Patterns in a nonlocal time-delayed reaction–diffusion equation , 2018 .
[10] P. Mandal. Noise-induced extinction for a ratio-dependent predator–prey model with strong Allee effect in prey , 2017 .
[11] Alakes Maiti,et al. A Michaelis-Menten type food chain model with strong Allee effect on the prey , 2017, Appl. Math. Comput..
[12] Lu Zhang,et al. On the multi-dimensional advective Lotka–Volterra competition systems , 2017 .
[13] Sanyang Liu,et al. Positive solutions for Lotka–Volterra competition system with large cross-diffusion in a spatially heterogeneous environment☆ , 2017 .
[14] L. Ryashko,et al. How environmental noise can contract and destroy a persistence zone in population models with Allee effect. , 2017, Theoretical population biology.
[15] D. O’Regan,et al. Asymptotic behavior of a stochastic population model with Allee effect by Lévy jumps , 2017 .
[16] Shangjiang Guo,et al. Dynamics of a diffusive Leslie-Gower predator-prey model in spatially heterogeneous environment , 2017 .
[17] Guangming Yao,et al. Existence and stability of stationary waves of a population model with strong Allee effect , 2016, J. Comput. Appl. Math..
[18] Yun Kang,et al. The complex dynamics of a diffusive prey-predator model with an Allee effect in prey , 2016 .
[19] Mingxin Wang,et al. Dynamics and patterns of a diffusive Leslie–Gower prey–predator model with strong Allee effect in prey , 2016 .
[20] G. Buffoni,et al. Dynamics of predator–prey models with a strong Allee effect on the prey and predator-dependent trophic functions , 2016 .
[21] Tonghua Zhang,et al. Turing instability and pattern induced by cross-diffusion in a predator-prey system with Allee effect , 2016, Appl. Math. Comput..
[22] Li Ma,et al. Stability and Bifurcation in a Delayed Reaction–Diffusion Equation with Dirichlet Boundary Condition , 2016, J. Nonlinear Sci..
[23] Shangjiang Guo,et al. Hopf bifurcation in a diffusive Lotka–Volterra type system with nonlocal delay effect , 2016 .
[24] Yongli Cai,et al. Dynamics of a Leslie–Gower predator–prey model with additive Allee effect , 2015 .
[25] Kousuke Kuto,et al. Limiting structure of steady-states to the Lotka–Volterra competition model with large diffusion and advection , 2015 .
[26] Junjie Wei,et al. Dynamics in a diffusive predator–prey system with strong Allee effect and Ivlev-type functional response , 2015 .
[27] Yongli Cai,et al. Dynamical complexity induced by Allee effect in a predator–prey model , 2014 .
[28] Chunyi Gai,et al. Qualitative analysis of a Lotka-Volterra competition system with advection , 2014, 1401.1445.
[29] Junping Shi,et al. The existence, bifurcation and stability of positive stationary solutions of a diffusive Leslie–Gower predator–prey model with Holling-type II functional responses , 2013 .
[30] Shanshan Chen,et al. Global stability in a diffusive Holling-Tanner predator-prey model , 2012, Appl. Math. Lett..
[31] Junjie Wei,et al. Dynamics and pattern formation in a diffusive predator–prey system with strong Allee effect in prey , 2011 .
[32] Rui Peng,et al. Global stability of the equilibrium of a diffusive Holling-Tanner prey-predator model , 2007, Appl. Math. Lett..
[33] Rui Peng,et al. Positive steady states of the Holling–Tanner prey–predator model with diffusion , 2005, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.
[34] Sze-Bi Hsu,et al. A diffusive predator–prey model in heterogeneous environment , 2004 .
[35] Junping Shi,et al. Semilinear Neumann boundary value problems on a rectangle , 2002 .
[36] Yuan Lou,et al. DIFFUSION VS CROSS-DIFFUSION : AN ELLIPTIC APPROACH , 1999 .
[37] Yuan Lou,et al. Diffusion, Self-Diffusion and Cross-Diffusion , 1996 .
[38] Y. Nishiura. Global Structure of Bifurcating Solutions of Some Reaction-Diffusion Systems , 1982 .
[39] J. Gower,et al. The properties of a stochastic model for the predator-prey type of interaction between two species , 1960 .
[40] W. C. Allee. Animal Aggregations: A Study in General Sociology , 1931 .