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A basically Poisson queue with non-Poisson output

Published online by Cambridge University Press:  01 July 2016

N. Hadidi
N. Hadidi*
Affiliation:
Pahlavi University, Shiraz; Iran
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Abstract

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Type
II Contributed Papers
Information
Advances in Applied Probability , Volume 6 , Issue 2 , June 1974 , pp. 254 - 255
Copyright
Copyright © Applied Probability Trust 1974 

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References

[1] Burke, P. J. (1956) The output of a queueing system. Operat. Res. 4, 699–707.Google Scholar
[2] Hadidi, N. (1972) On the output process of a state dependent queue. Skand. Aktuartidskr. 10, 182–186.Google Scholar
[3] Hadidi, N. (1974) Busy period of Poisson queues with state-dependent arrival and service rates J. Appl. Prob. 11, Nol 4. To appear.Google Scholar
[4] Hadidi, N. (1969) On the service time distribution and waiting time process of a potentially infinite capacity queueing system. J. Appl. Prob. 6, 594–603.Google Scholar
[5] Hadidi, N. (1973) A queueing model with valiable arrival rates. Periodica Math. Hungarica. To appear.Google Scholar
[6] Hadidi, N. and Conolly, B. W. (1969) On the improvement of the operational characteristics of single server queues by use of a queue length dependent service mechanism. Appl. Statist. 18, 229–240.CrossRefGoogle Scholar
[7] Mirasol, N. M. (1963) The output of an M/G/∞ queueing system is Poisson. Operat. Res. 11, 282–284.Google Scholar
[8] Shanbhag, D. N. (1972) Letter to the Editor. J. Appl. Prob. 9, 470.Google Scholar