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A solution of the carrier-borne epidemic

Published online by Cambridge University Press:  14 July 2016

W. Henderson*
Affiliation:
The University of Adelaide
*
Postal address: Department of Applied Mathematics, The University of Adelaide, Box 498, G.P.O, Adelaide S.A. 5001, Australia.

Abstract

An alternative approach to the derivation of a general class of results in carrier-borne epidemic theory is presented. Some insight can be gained into the basic structure of carrier-borne epidemics and the method indicates which other problems of a similar type could yield to analysis.

Type
Short Communications
Copyright
Copyright © Applied Probability Trust 1979 

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References

Becker, N. G. (1973) Carrier-borne epidemics in a community consisting of different groups. J. Appl. Prob. 10, 491501.Google Scholar
Dietz, K. (1966) On the model of Weiss for the spread of epidemics by carriers. J. Appl. Prob. 3, 375382.Google Scholar
Puri, P. S. (1974) A simpler approach to the derivation of some results in epidemic theory. Proc. IASPS Symposium, Warsaw.Google Scholar
Puri, P. S. (1975) Statistical Inference and Related Topics, Vol. 2, ed. Puri, Madan Lal. Academic Press, New York, 235255.Google Scholar
Warren, P., Foster, J. and Bleistein, N. (1976) A stochastic model of a non-homogeneous carrier-borne epidemic. SIAM J. Appl. Math. 31, 569578.Google Scholar
Weiss, G. H. (1965) On the spread of epidemics by carriers. Biometrics 21, 481491.Google Scholar