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Age-dependent branching processes

Published online by Cambridge University Press:  01 July 2016

P. Ney*
Affiliation:
University of Wisconsin

Abstract

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Type
I. Invited Review and Research Papers
Copyright
Copyright © Applied Probability Trust 1974 

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References

[1] Athreya, K. B. (1969) On the supercritical one dimensional age dependent branching processes. Ann. Math. Statist. 40, 743763.Google Scholar
[2] Bellman, R. and Harris, T. E. (1952) On age-dependent binary branching processes. Ann. Math. 55, 280295.CrossRefGoogle Scholar
[3] Chover, J., Ney, P. and Wainger, S. (1969) Functions of probability measures. Technical report, University of Wisconsin.Google Scholar
[4] Chover, J., Ney, P. and Wainger, S. (1973) Functions of probability measures. (Revised version of [3].) J. Analyse Math. 26, 255302.Google Scholar
[5] Goldstein, M. I. (1971) Critical age-dependent branching processes: Single and multitype. Z. Wahrscheinlichkeitsth. 17, 7488.CrossRefGoogle Scholar
[6] Harris, T. E. (1963) The Theory of Branching Processes. Springer, Berlin.CrossRefGoogle Scholar
[7] Jagers, P. (1969) Renewal theory and the almost sure conve gence of branching processes. Ark. Mat. 7, 495504.Google Scholar
[8] Ryan, T. A. Jr. (1968) On age-dependent branching processes. Ph. D. Dissertation, Cornell University.Google Scholar