Global asymptotic stability of a delayed SEIRS epidemic model with saturation incidence
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[1] W. O. Kermack,et al. A contribution to the mathematical theory of epidemics , 1927 .
[2] J. Hale. Theory of Functional Differential Equations , 1977 .
[3] R. May,et al. Regulation and Stability of Host-Parasite Population Interactions: I. Regulatory Processes , 1978 .
[4] Roy M. Anderson,et al. REGULATION AND STABILITY OF HOST-PARASITE POPULATION INTERACTIONS , 1978 .
[5] R. May,et al. Population biology of infectious diseases: Part II , 1979, Nature.
[6] S. Levin. Lectu re Notes in Biomathematics , 1983 .
[7] H J Bremermann,et al. A competitive exclusion principle for pathogen virulence , 1989, Journal of mathematical biology.
[8] Fred Brauer,et al. Epidemic Models in Populations of Varying Size , 1989 .
[9] H. Hethcote,et al. Some epidemiological models with nonlinear incidence , 1991, Journal of mathematical biology.
[10] H R Thieme,et al. Epidemic and demographic interaction in the spread of potentially fatal diseases in growing populations. , 1992, Mathematical biosciences.
[11] D Greenhalgh,et al. Some threshold and stability results for epidemic models with a density-dependent death rate. , 1992, Theoretical population biology.
[12] Herbert W. Hethcote,et al. Dynamic models of infectious diseases as regulators of population sizes , 1992, Journal of mathematical biology.
[13] H. Hethcote,et al. Disease transmission models with density-dependent demographics , 1992, Journal of mathematical biology.
[14] V. Capasso. Mathematical Structures of Epidemic Systems , 1993, Lecture Notes in Biomathematics.
[15] K. L. Cooke,et al. Analysis of an SEIRS epidemic model with two delays , 1996, Journal of mathematical biology.
[16] Yu Yuanhong,et al. The extinction in nonautonomous prey-predator Lotka-Volterra systems , 1999 .
[17] Zhidong Teng,et al. Uniform persistence and existence of strictly positive solutions in nonautonomous Lotka-Volterra competitive systems with delays☆ , 1999 .
[18] O. Diekmann,et al. Mathematical Epidemiology of Infectious Diseases: Model Building, Analysis and Interpretation , 2000 .
[19] Zhidong Teng,et al. Permanence and asymptotic behavior of the N-Species nonautonomous Lotka-Volterra competitive systems , 2000 .
[20] H R Thieme,et al. Uniform persistence and permanence for non-autonomous semiflows in population biology. , 2000, Mathematical biosciences.
[21] P van den Driessche,et al. Models for transmission of disease with immigration of infectives. , 2001, Mathematical biosciences.
[22] Zhidong Teng,et al. Permanence and extinction of periodic predator-prey systems in a patchy environment with delay , 2003 .
[23] Predator-prey dynamics with delay when prey dispersing inn-patch environment , 2003 .
[24] Shigui Ruan,et al. Dynamical behavior of an epidemic model with a nonlinear incidence rate , 2003 .
[25] S. Ruan,et al. Bifurcations in an epidemic model with constant removal rate of the infectives , 2004 .
[26] Zhen Jin,et al. Global stability of an SEI epidemic model with general contact rate , 2005 .
[27] Zhen Jin,et al. GLOBAL STABILITY OF A SEIR EPIDEMIC MODEL WITH INFECTIOUS FORCE IN LATENT, INFECTED AND IMMUNE PERIOD , 2005 .
[28] Yanping Bai,et al. Prediction of SARS epidemic by BP neural networks with online prediction strategy , 2005 .
[29] Chengjun Sun,et al. Global stability for an special SEIR epidemic model with nonlinear incidence rates , 2007 .
[30] Guoping Pang,et al. A delayed SIRS epidemic model with pulse vaccination , 2007 .
[31] Sunita Gakkhar,et al. Pulse vaccination in SIRS epidemic model with non-monotonic incidence rate , 2008 .