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학술연구/단체지원/교육 등 연구자 활동을 지속하도록 DBpia가 지원하고 있어요.
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연구자들이 자신의 연구와 전문성을 널리 알리고, 새로운 협력의 기회를 만들 수 있는 네트워킹 공간이에요.
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We consider an M/PH/1 queue with deterministic impatience time. An exact analytical expression for the stationary distribution of the workload is derived. By modifying the workload process and using Markovian structure of the phase-type distribution for service times, we are able to construct a new Markov process. The stationary distribution of the new Markov process allows us to find the stationary distribution of the workload. By using the stationary distribution of the workload, we obtain performance measures such as the loss probability, the waiting time distribution and the queue size distribution.
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참고문헌 (21)
참고문헌 신청
A. Brandt / 1999 / On the M(n)/M(n)/s queues with impatient calls / Perfor- mance Evaluation 35 (1) : 1 ~ 18
A. Brandt / 2002 / Asymptotic results and a Markovian approximation for the M(n)/M(n)/s+GI system / Queueing Syst 41 (1) : 73 ~ 94
A. G. de Kok / 1985 / A queueing system with impatient customers / J. Appl. Probab 22 (3) : 688 ~ 696
A. Movaghar / 1998 / On queueing with customer impatience until the beginning of service / Queueing Syst 29 (2) : 337 ~ 350
B. V. Gnedenko / 1968 / Introduction to Queueing Theory / Israel Program for Scientific Translations
A. Brandt / 2002 / Asymptotic results and a Markovian approximation for the M(n)/M(n)/s+GI system / Queueing Syst 41 (1) : 73 ~ 94
A. G. de Kok / 1985 / A queueing system with impatient customers / J. Appl. Probab 22 (3) : 688 ~ 696
A. Movaghar / 1998 / On queueing with customer impatience until the beginning of service / Queueing Syst 29 (2) : 337 ~ 350
B. V. Gnedenko / 1968 / Introduction to Queueing Theory / Israel Program for Scientific Translations
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