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Algorithmic solutions of queueing problems

Published online by Cambridge University Press:  01 July 2016

Marcel F. Neuts
Marcel F. Neuts*
Affiliation:
Purdue University
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Abstract

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Type
I. Invited Review and Research Papers
Information
Advances in Applied Probability , Volume 7 , Issue 2 , June 1975 , pp. 238 - 239
Copyright
Copyright © Applied Probability Trust 1975 

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References

[1] Cox, D. R. (1955) A use of complex probabilities in the theory of stochastic processes Proc. Camb. Phil. Soc. 51, 313–319.Google Scholar
[2] Heimann, D. and Neuts, M. F. (1973) The single server queue in discrete time – numerical analysis IV. Nav. Res. Log. Quart. 20, 753–766.Google Scholar
[3] Klimko, E. M. and Neuts, M. F. (1973) The single server queue in discrete time-numerical analysis II. Nav. Res. Log. Quart. 20, 305–319.Google Scholar
[4] Neuts, M. F. (1973) The single server queue in discrete time-numerical analysis I. Nav. Res. Log. Quart. 20, 297–304.Google Scholar
[5] Neuts, M. F. and Klimko, E. M. (1973) The single server queue in discrete time-numerical analysis III. Nav. Res. Log. Quart. 20, 557–567.Google Scholar
[6] Neuts, M. F. (1974) Computational uses of the method of phases in the theory of queues. Computers and Mathematics with Applications. To appear.Google Scholar
[7] Neuts, M. F. (1974) Probabilitity distributions of phase type. Purdue Mimeo Series No. 374, Department of Statistics.Google Scholar
[8] Ponstein, J. (1974) Theory and numerical solution of a discrete queueing problem. Statistica Neerlandica 20, 139–152.CrossRefGoogle Scholar
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