Optimal intervention for epidemic models with general infection and removal rate functions
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[1] K. Wickwire. Mathematical models for the control of pests and infectious diseases: a survey. , 1977, Theoretical population biology.
[2] David Williams,et al. Probability with Martingales , 1991, Cambridge mathematical textbooks.
[3] Claude Lefèvre,et al. Optimal Control of a Birth and Death Epidemic Process , 1981, Oper. Res..
[4] David Greenhalgh,et al. Control of an epidemic spreading in a heterogeneously mixing population , 1986 .
[6] Outcomes of epidemic models with general infection and removal rate functions at certain stopping times , 1999 .
[7] Winfried Gleiβner. The spread of epidemics , 1988 .
[8] A. Abakuks. An optimal isolation policy for an epidemic , 1973, Journal of Applied Probability.
[9] H. Cai,et al. Stochastic control of an epidemic process , 1994 .
[10] D. Greenhalgh. Solution of recurrence relations with applications in epidemic control , 1987 .
[11] David Greenhalgh,et al. Some results on optimal control applied to epidemics , 1988 .
[12] C. Lefèvre,et al. Distribution of the final state and severity of epidemics with fatal risk , 1993 .
[13] N. Ling. The Mathematical Theory of Infectious Diseases and its applications , 1978 .
[14] P. O’Neill. An epidemic model with removal-dependent infection rate , 1997 .
[15] AN APPROXIMATE MAXIMUM LIKELIHOOD ESTIMATOR FOR CHAIN BINOMIAL MODELS , 1980 .
[16] David Greenhalgh,et al. Simple models for control of epidemics , 1986 .
[17] N. C. Severo. Generalizations of some stochastic epidemic models , 1969 .
[18] A. Abakuks. Optimal immunisation policies for epidemics , 1974, Advances in Applied Probability.