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A model for myxomatosis. (English) Zbl 0422.92024

92D25 Population dynamics (general)
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[1] Abbey, Helen, An examination of the Reed-frost theory of epidemics, Hum. biol., 24, 201-233, (1952)
[2] Almond, Joyce, A note on the x2 test applied to epidemic chains, Biometrics, 10, 459-477, (1954) · Zbl 0058.13307
[3] F. de Hoog, J. Gani and D. Gates, A threshold theorem for the general epidemic in discrete time, J. Math. Biol., to appear. · Zbl 0419.92012
[4] Gani, J., Some problems of epidemic theory, J. roy. statist. soc. ser. A., 141, 323-347, (1978) · Zbl 0434.92015
[5] I.W. Saunders, An approximate maximum likelihood estimator for chain binomial models, Austral. J. Statist., to appear. · Zbl 0454.62030
[6] I.W. Saunders, Epidemics in competition, in preparation. · Zbl 0448.92021
[7] Williams, R.T.; Fullagar, P.J.; Kogon, C.; Davey, C., Observations on a naturally occurring winter epizootic of myxomatosis at Canberra, Australia, in the presence of rabbit fleas (spilopsyllus cunicul i dale) and virulent myxoma virus, J. appl. ecol., 10, 417-427, (1973)
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