2016
DOI: 10.1080/16843703.2016.1208489
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Analysis of a two-phase queue system with <p,F>-policy

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Cited by 13 publications
(6 citation statements)
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“…Apart from that, several research problems can be found in the queueing literature on the controllable queues (cf. Chang and Ke (2011);Efrosinin D. V. et al (2018); Shekhar et al (2017); Yang and Wang (2013); Yang et al (2010;Yeh et al (2017)), which put the controlling policy in the context of Markovian/Non-Markovian queueing system. Recently, Chen (2018) studied the finite population machining system and performed the sensitivity investigation for reliability and mean-time-to-first-failure (MTTFF).…”
Section: Control Policiesmentioning
confidence: 99%
“…Apart from that, several research problems can be found in the queueing literature on the controllable queues (cf. Chang and Ke (2011);Efrosinin D. V. et al (2018); Shekhar et al (2017); Yang and Wang (2013); Yang et al (2010;Yeh et al (2017)), which put the controlling policy in the context of Markovian/Non-Markovian queueing system. Recently, Chen (2018) studied the finite population machining system and performed the sensitivity investigation for reliability and mean-time-to-first-failure (MTTFF).…”
Section: Control Policiesmentioning
confidence: 99%
“…In recent years, some researchers have contributed to the controlling of the admission of jobs in the system based on F -policy [14,6,39,7,15,18]. Yeh et al [41] developed a finite capacity single server Markovian queueing model under the < p − F > policy and established the steady-state analytical formulae for various performance indices. The machine repair problem was investigated by Jain and Sanga [16,17] by considering the arrivals of failed machines to the repair facility as per F -policy.…”
Section: Madhu Jain and Sudeep Singh Sangamentioning
confidence: 99%
“…Randomized control of N -policy [5,6,14,19,20,[23][24][25] Randomized control of T -policy [12,19,21,26] Randomized control of F -policy [3,4,6,24,29] examined by [13]. For the F -policy M/H 2 /1/K queue with server breakdowns and exponential startup times, [1] formulated an optimization problem to determine the optimal capacity, the optimal threshold, the optimal startup rate, and the optimal repair rate at the minimum expected cost per unit time.…”
Section: Randomized Control Policy Studymentioning
confidence: 99%