A unified approach to the distribution of total size and total area under the trajectory of infectives in epidemic models
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[1] F. Ball. Deterministic and stochastic epidemics with several kinds of susceptibles , 1985, Advances in Applied Probability.
[2] Thomas Sellke,et al. On the asymptotic distribution of the size of a stochastic epidemic , 1983, Journal of Applied Probability.
[3] Frank Ball,et al. A threshold theorem for the Reed-Frost chain-binomial epidemic , 1983, Journal of Applied Probability.
[4] R. Watson. On the size distribution for some epidemic models , 1980, Journal of Applied Probability.
[5] R. Dunstan. A note on the moments of the final size of the general epidemic model , 1980, Journal of Applied Probability.
[6] Anders Martin-Löf,et al. Threshold limit theorems for some epidemic processes , 1980, Advances in Applied Probability.
[7] N. Becker,et al. The uses of epidemic models. , 1979, Biometrics.
[8] C. Lefèvre. The expected ultimate size of a carrier-borne epidemic , 1978, Journal of Applied Probability.
[9] N. Ling. The Mathematical Theory of Infectious Diseases and its applications , 1978 .
[10] D. Ludwig. Stochastic Population Theories , 1976 .
[11] A. Abakuks. An optimal isolation policy for an epidemic , 1973, Journal of Applied Probability.
[12] F. Downton. A correction to “The area under the infectives trajectory of the general stochastic epidemic” , 1972, Journal of Applied Probability.
[13] F. Downton. The area under the infectives trajectory of the general stochastic epidemic , 1972, Journal of Applied Probability.
[14] J. Gani,et al. The cost of a general stochastic epidemic , 1972, Journal of Applied Probability.
[15] R. Watson,et al. On an epidemic in a stratified population , 1972, Journal of Applied Probability.
[16] F. Downton. A note on the ultimate size of a general stochastic epidemic. , 1967, Biometrika.
[17] V. Cane. A Note on the Size of Epidemics and the Number of People Hearing a Rumour , 1966 .
[18] P. Whittle. THE OUTCOME OF A STOCHASTIC EPIDEMIC—A NOTE ON BAILEY'S PAPER , 1955 .
[19] S. Rushton,et al. THE DETERMINISTIC MODEL OF A SIMPLE EPIDEMIC FOR MORE THAN ONE COMMUNITY , 1955 .
[20] Gianpaolo Scalia-Tomba. Extensions of the Reed-Frost process , 1983 .
[21] J. Metz,et al. The epidemic in a closed population with all susceptibles equally vulnerable; some results for large susceptible populations and small initial infections , 1978, Acta biotheoretica.
[22] Alexander Grey,et al. The Mathematical Theory of Infectious Diseases and Its Applications , 1977 .
[23] H. E. Daniels,et al. The distribution of the total size of an epidemic , 1967 .