Stability and Hopf bifurcation in a ratio-dependent predator–prey system with stage structure
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[1] Shawgy Hussein,et al. Stability and Hopf bifurcation for a delay competition diffusion system , 2002 .
[2] X. Liao,et al. Hopf bifurcation in a Volterra prey–predator model with strong kernel , 2004 .
[3] Wendi Wang,et al. A predator-prey system with stage-structure for predator , 1997 .
[4] A. Gutierrez. Physiological Basis of Ratio-Dependent Predator-Prey Theory: The Metabolic Pool Model as a Paradigm , 1992 .
[5] Jiang Yu,et al. Stability and Hopf bifurcation analysis in a three-level food chain system with delay , 2007 .
[6] Junjie Wei,et al. Local Hopf bifurcation and global periodic solutions in a delayed predator–prey system , 2005 .
[7] M. El-Sheikh,et al. Stability and bifurcation of a simple food chain in a chemostat with removal rates , 2005 .
[8] F. R. Gantmakher. The Theory of Matrices , 1984 .
[9] R. Arditi,et al. Coupling in predator-prey dynamics: Ratio-Dependence , 1989 .
[10] Yang Kuang,et al. Analysis of a Delayed Two-Stage Population Model with Space-Limited Recruitment , 1995, SIAM J. Appl. Math..
[11] R. Arditi,et al. Empirical Evidence of the Role of Heterogeneity in Ratio‐Dependent Consumption , 1993 .
[12] Sanling Yuan,et al. Bifurcation analysis in a predator-prey system with time delay , 2006 .
[13] Dong Han,et al. Stability and bifurcation in a non-kolmogorov type prey-predator system with time delay , 2005, Math. Comput. Model..
[14] S. Roy Choudhury,et al. Bifurcations and chaos in a predator-prey model with delay and a laser-diode system with self-sustained pulsations , 2003 .
[15] Y. Kuang,et al. Global analyses in some delayed ratio-dependent predator-prey systems , 1998 .
[16] Direction and stability of bifurcating periodic solutions of a chemostat model with two distributed delays , 2004 .
[17] Yang Kuang,et al. Global qualitative analysis of a ratio-dependent predator–prey system , 1998 .
[18] Maoan Han,et al. Stability and Hopf bifurcations in a competitive Lotka-Volterra system with two delays , 2004 .
[19] Rong Yuan,et al. Stability and bifurcation in a harvested one-predator–two-prey model with delays , 2006 .
[20] Maoan Han,et al. Analysis of stability and Hopf bifurcation for a delayed logistic equation , 2007 .
[21] Global Attractivity of Periodic Solutions of Population Models , 1997 .
[22] Maoan Han,et al. Stability and Hopf bifurcation for an epidemic disease model with delay , 2006 .
[23] R. Arditi,et al. Functional responses and heterogeneities: an experimental test with cladocerans , 1991 .
[24] J. Hale. Theory of Functional Differential Equations , 1977 .
[25] Rong Yuan,et al. Stability and bifurcation in a delayed predator–prey system with Beddington–DeAngelis functional response , 2004 .
[26] Sanling Yuan,et al. Bifurcation analysis of a chemostat model with two distributed delays , 2004 .
[27] Hal L. Smith,et al. Monotone Dynamical Systems: An Introduction To The Theory Of Competitive And Cooperative Systems (Mathematical Surveys And Monographs) By Hal L. Smith , 1995 .
[28] Sabah Hafez Abdallah. Stability and persistence in plankton models with distributed delays , 2003 .
[29] Zhujun Jing,et al. Bifurcation and chaos in discrete-time predator–prey system , 2006 .