Stability and traveling waves of a stage-structured predator–prey model with Holling type-II functional response and harvesting
暂无分享,去创建一个
Peixuan Weng | P. Weng | Kai Hong | K. Hong
[1] Xiong Li,et al. Travelling wave solutions in diffusive and competition-cooperation systems with delays , 2009 .
[2] G. M.,et al. Partial Differential Equations I , 2023, Applied Mathematical Sciences.
[3] Wan-Tong Li,et al. Travelling wave fronts in reaction-diffusion systems with spatio-temporal delays , 2006 .
[4] P. Weng. Spreading speed and traveling wavefront of an age-structured populationdiffusing in a 2D lattice strip , 2009 .
[5] Stephen A. Gourley,et al. Wavefronts and global stability in a time-delayed population model with stage structure , 2003, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[6] Meng Liu,et al. Global stability of stage-structured predator–prey models with Beddington–DeAngelis functional response , 2011 .
[7] Rui Xu,et al. Global stability and travelling waves of a predator-prey model with diffusion and nonlocal maturation delay , 2010 .
[8] Xiao-Qiang Zhao. SPATIAL DYNAMICS OF SOME EVOLUTION SYSTEMS IN BIOLOGY , 2009 .
[9] Jianhong Wu,et al. Asymptotic patterns of a structured population diffusing in a two-dimensional strip☆ , 2008 .
[10] Lansun Chen,et al. Optimal Harvesting and Stability for a Predator-prey System with Stage Structure , 2002 .
[11] Wan-Tong Li,et al. Existence of travelling wave solutions in delayed reaction–diffusion systems with applications to diffusion–competition systems , 2006 .
[12] S. A. Gourley. Travelling front solutions of a nonlocal Fisher equation , 2000, Journal of mathematical biology.
[13] Wan-Tong Li,et al. Traveling waves in delayed predator-prey systems with nonlocal diffusion and stage structure , 2009, Math. Comput. Model..
[14] Kai Zhou,et al. Traveling wave solutions in delayed reaction-diffusion systems with mixed monotonicity , 2010, J. Comput. Appl. Math..
[15] N. Shigesada,et al. Biological Invasions: Theory and Practice , 1997 .
[16] H D Landahl,et al. A three stage population model with cannibalism. , 1975, Bulletin of mathematical biology.
[17] Xingfu Zou,et al. Traveling wavefronts in diffusive and cooperative Lotka–Volterra system with delays , 2002 .
[18] Fordyce A. Davidson,et al. Persistence and global stability of a ratio-dependent predator-prey model with stage structure , 2004, Appl. Math. Comput..
[19] James D. Murray. Mathematical Biology: I. An Introduction , 2007 .
[20] Keith Tognetti,et al. The two stage stochastic population model , 1975 .
[21] Steven R. Dunbar,et al. Traveling waves in diffusive predator-prey equations: periodic orbits and point-to-periodic heteroclinic orbits , 1986 .
[22] Steven R. Dunbar,et al. Traveling wave solutions of diffusive Lotka-Volterra equations: a heteroclinic connection in ⁴ , 1984 .
[23] Steven R. Dunbar,et al. Travelling wave solutions of diffusive Lotka-Volterra equations , 1983 .
[24] Nicholas F. Britton,et al. Spatial structures and periodic travelling waves in an integro-differential reaction-diffusion population model , 1990 .
[25] Stephen A. Gourley,et al. A predator-prey reaction-diffusion system with nonlocal effects , 1996 .
[27] Shiwang Ma,et al. Traveling Wavefronts for Delayed Reaction-Diffusion Systems via a Fixed Point Theorem , 2001 .
[28] Peixuan Weng,et al. Asymptotic speed of propagation of wave fronts in a lattice delay differential equation with global interaction , 2003 .
[29] Xinyu Song,et al. Analysis of a stage-structured predator-prey model with Crowley-Martin function , 2011 .