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2006
DOI: 10.1016/j.cie.2006.08.011
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Departure process of a single server queueing system with Markov renewal input and general service time distribution

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Cited by 13 publications
(2 citation statements)
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“…Heindl proposed a numerical approach whereby the output process of an MMPP/G/1/(K) queue was approximated by a semi‐Markov model, which was then converted to an MMPP 2 , this approach is computationally expensive. Lim et al gave a general framework for the calculation of the Laplace transform of the interdeparture times for a single server queue with Markov renewal input and general service time distribution (MAP/G/1), which is also on the basis of the computationally expensive matrix‐geometric solution. No closed‐form solution was given.…”
Section: The Departure Process Of Mmpp2/m/1 Queuementioning
confidence: 99%
“…Heindl proposed a numerical approach whereby the output process of an MMPP/G/1/(K) queue was approximated by a semi‐Markov model, which was then converted to an MMPP 2 , this approach is computationally expensive. Lim et al gave a general framework for the calculation of the Laplace transform of the interdeparture times for a single server queue with Markov renewal input and general service time distribution (MAP/G/1), which is also on the basis of the computationally expensive matrix‐geometric solution. No closed‐form solution was given.…”
Section: The Departure Process Of Mmpp2/m/1 Queuementioning
confidence: 99%
“…In the past, several papers studied the autocorrelation of the departure process at a single server queue ( [3], [5], [6], [25], [10], [9], [17] and references therein). In this section, we study the impact of the additional waiting times for a release authorization on the autocorrelation of the M/M/1 departure process.…”
Section: Autocorrelation Of Departure Processmentioning
confidence: 99%