2019
DOI: 10.1007/s12597-019-00362-7
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Modeling and optimization of buffers and servers in finite queueing networks

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Cited by 8 publications
(7 citation statements)
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“…Substituting equations (22) and (33) into 28, we get Finally, in order to obtain P 0,0 , we use the normalization condition given as Substituting equations (32) and (34) into (35), we get…”
Section: This Impliesmentioning
confidence: 99%
See 1 more Smart Citation
“…Substituting equations (22) and (33) into 28, we get Finally, in order to obtain P 0,0 , we use the normalization condition given as Substituting equations (32) and (34) into (35), we get…”
Section: This Impliesmentioning
confidence: 99%
“…The optimization of manufacturing/production, telecommunication and computer systems using queueing theory has been the subject of many studies in recent decades. Interesting papers in this area include the research works of Whitt [31] in open and closed queueing networks, Dallery and Gershwin [32], which describe the main queueing models and the results of the literature on the production lines, Cruz et al [33], which present the optimization of the performance of general finite single-server acyclic queueing networks, and Martins et al [34], which present performance analysis and optimization of buffers and servers in finite queueing networks.…”
Section: Introductionmentioning
confidence: 99%
“…6,7 The performance of the AGVTS can then be evaluated using solution methods for the queueing network model. 8,9 Nakano and Ohno 10 proposed a decomposition algorithm to calculate the cycle time of an AGVTS. Fazlollahtabar et al 11 proposed a mathematical programing approach integrated with performance analysis to optimize the flexible manufacturing systems involving AGVs.…”
Section: Introductionmentioning
confidence: 99%
“…[4][5][6] In general, basic queueing models are applied as approximations for complex computer and telecommunication networks, 7,8 manufacturing and service systems, [9][10][11][12] and, more recently, health care systems, [13][14][15] among others. [4][5][6] In general, basic queueing models are applied as approximations for complex computer and telecommunication networks, 7,8 manufacturing and service systems, [9][10][11][12] and, more recently, health care systems, [13][14][15] among others.…”
Section: Introductionmentioning
confidence: 99%
“…The use of queueing models has been the subject of a number of research studies, 1-3 mainly due to their ability to approximately represent industrial systems. [4][5][6] In general, basic queueing models are applied as approximations for complex computer and telecommunication networks, 7,8 manufacturing and service systems, [9][10][11][12] and, more recently, health care systems, [13][14][15] among others. In particular, M∕M∕s queues are one of the most basic queueing models, 16 which, in Kendall notation, stand for Markovian arrivals with rate , exponential service times with average 1∕ , and s parallel identical servers.…”
Section: Introductionmentioning
confidence: 99%