On the calculation of steady-state loss probabilities in the  queue.

Kovalenko, Igor N.; Atkinson, J.Ben

Displaying similar documents to “On the calculation of steady-state loss probabilities in the $G I / G / 2 / 0$ queue.”

Two service units with interference in the access to servers.

Lillo, Rosa E., Neuts, Marcel F. (1999)

Journal of Applied Mathematics and Stochastic Analysis

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A $k$ -out-of- $n$ reliability system with an unreliable server and phase type repairs and services: The $(N, T)$ policy.

Chakravarthy, Srinivas R., Krishnamoorthy, A., Ushakumari, P.V. (2001)

Journal of Applied Mathematics and Stochastic Analysis

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The $M^{X} / G / 1$ queue with queue length dependent service times.

Choi, Bong Dae, Kim, Yeong Cheol, Shin, Yang Woo, Pearce, Charles E.M. (2001)

Journal of Applied Mathematics and Stochastic Analysis

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Sojourn time distributions in a Markovian G-queue with batch arrival and batch removal.

Shin, Yang Woo (1999)

Journal of Applied Mathematics and Stochastic Analysis

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Computational procedures for a class of GI/D/ $k$ systems in discrete time.

Rahman, Md.Mostafizur, Alfa, Attahiru Sule (2009)

Journal of Probability and Statistics

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Natalia V. Djellab (2006)

The Yugoslav Journal of Operations Research

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An $M^{X/GI} / 1 / N$ queue with close-down and vacation times.

Frey, Andreas, Takahashi, Yoshitaka (1999)

Journal of Applied Mathematics and Stochastic Analysis

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Characterization of the departure process from an ME/ME/1 queue

Jayesh Kumaran, Kenneth Mitchell, Appie Van de Liefvoort (2004)

RAIRO - Operations Research - Recherche Opérationnelle

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In this paper we propose a family of finite approximations for the departure process of an ME/ME/1 queue indexed by a parameter $k$ defined as the system size of the finite approximation. The approximations capture the interdeparture times from an ME/ME/1 queue exactly and preserve the lag correlations of inter-event times of the departures from an ME/ME/1 queue up to lag $(k - 1)$ .