2018
DOI: 10.1007/s40324-018-0180-2
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Cost optimization analysis for an $$M^{X}/M/c$$ M X / M / c vacation queueing system with waiting servers and impatient customers

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Cited by 19 publications
(4 citation statements)
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“…The authors in [40] presented the analysis of an M/M/1 model with impatient customers, where the server is allowed to take a maximum number of K consecutive vacations, if there are no customers in the system at the end of a vacation. Bouchentouf and Guendouzi [6] did the cost optimization of an M X /M/c model with waiting server and impatient customers under both single as well as multiple vacation disciplines, by applying the quadratic fit search method (QFSM). Suranga and Liu [31] presented the time-dependent solution of an impatient M/M/1 system with a waiting server and differentiated vacations.…”
Section: Mathematics Subject Classification (2000) 60k25 • 68m20 • 90...mentioning
confidence: 99%
“…The authors in [40] presented the analysis of an M/M/1 model with impatient customers, where the server is allowed to take a maximum number of K consecutive vacations, if there are no customers in the system at the end of a vacation. Bouchentouf and Guendouzi [6] did the cost optimization of an M X /M/c model with waiting server and impatient customers under both single as well as multiple vacation disciplines, by applying the quadratic fit search method (QFSM). Suranga and Liu [31] presented the time-dependent solution of an impatient M/M/1 system with a waiting server and differentiated vacations.…”
Section: Mathematics Subject Classification (2000) 60k25 • 68m20 • 90...mentioning
confidence: 99%
“…This situation reflects many real life queueing systems, particularly when dealing with human behaviour. For recent research works on the subject, the reader can refer to Padmavathy et al [19], Ammar [3], Bouchentouf and Guendouzi [9], and Bouchentouf et al [11].…”
Section: Introductionmentioning
confidence: 99%
“…[8] examined a queueing model with feedback, reneging and retention of reneged customers, multiple working vacations and Bernoulli schedule vacation interruption. Further, performance and economic analyzes of different queueing models with vacation/working vacation and customer's impatience have been treated by [5,6], [2,3], [4], [19,7], and the references therein.…”
Section: Introductionmentioning
confidence: 99%