Approximations for the Long-Term Behavior of an Open-Population Epidemic Model
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[1] D. Stewart,et al. An iterative aggregation/disaggregation procedure for modelling the long-term behaviour of continuous-time evanescent random processes , 1996 .
[2] A. Pakes,et al. Quasi-stationary laws for Markov processes: examples of an always proximate absorbing state , 1995, Advances in Applied Probability.
[3] M. Kijima,et al. Limiting Conditional Distributions for Birthdeath Processes , 1997, Advances in Applied Probability.
[4] Mark Bartlett,et al. Deterministic and Stochastic Models for Recurrent Epidemics , 1956 .
[5] P. Pollett. On a model for interference between searching insect parasites , 1990, The Journal of the Australian Mathematical Society. Series B. Applied Mathematics.
[6] Ingemar Nåsell,et al. On the time to extinction in recurrent epidemics , 1999 .
[7] Philip D. O'Neill. Strong approximations for some open population epidemic models , 1996 .
[8] Approximation of epidemics by inhomogeneous birth-and-death processes , 1998 .
[9] H. Hethcote,et al. Disease transmission models with density-dependent demographics , 1992, Journal of mathematical biology.
[10] W. Beyer. CRC Handbook of Mathematical Sciences , 1978 .
[11] Norman T. J. Bailey. The Elements of Stochastic Processes with Applications to the Natural Sciences , 1964 .
[12] D. Stirzaker,et al. A Perturbation Method for the Stochastic Recurrent Epidemic , 1975 .
[13] P. H. Kleinpenning,et al. The equivalent source description representing the extinction of an action potential at a muscle fiber ending. , 1990, Mathematical biosciences.
[14] T. Kurtz. Solutions of ordinary differential equations as limits of pure jump markov processes , 1970, Journal of Applied Probability.
[15] D. E. Stewart,et al. An Efficient Procedure for Computing Quasi-Stationary Distributions of Markov Chains by Sparse Transition Structure , 1994, Advances in Applied Probability.
[16] L. A. Breyer,et al. Approximations of quasi-stationary distributions for markov chains , 2000 .
[17] K. Hadeler,et al. Demography and epidemics. , 1990, Mathematical biosciences.
[18] P. Pollett. The determination of quasistationary distributions directly from the transition rates of an absorbing Markov chain , 1995 .
[19] D. Kendall. On the Generalized "Birth-and-Death" Process , 1948 .
[20] T. Kurtz. Limit theorems for sequences of jump Markov processes approximating ordinary differential processes , 1971, Journal of Applied Probability.
[21] N. Ling. The Mathematical Theory of Infectious Diseases and its applications , 1978 .
[22] On a stochastic model of an epidemic , 1967 .
[23] J. A. Cavender,et al. Quasi-stationary distributions of birth-and-death processes , 1978, Advances in Applied Probability.