2011
DOI: 10.1016/j.eswa.2010.07.012
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An efficient hybrid self-learning method for stochastic cellular manufacturing problem: A queuing-based analysis

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Cited by 50 publications
(24 citation statements)
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“…Calculate an approximate 100(1 )% con dence upper bound on the true objective value of solution (ẑ ẑ z ;n n n ), that is, w(ẑ ẑ z ;n n n ) by: w U = b w S 0(ẑ ẑ z ;n n n ) + 1 (1 ) S 0; (24) where ( Step 4. Obtain a statistically valid bound with the con dence of at least 100(1 2 )% on the true optimality gap of solution (ẑ ẑ z ;n n n ) by: g(ẑ ẑ z ;n n n ) = w U w L :…”
Section: Mathematical Model Linearizationmentioning
confidence: 99%
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“…Calculate an approximate 100(1 )% con dence upper bound on the true objective value of solution (ẑ ẑ z ;n n n ), that is, w(ẑ ẑ z ;n n n ) by: w U = b w S 0(ẑ ẑ z ;n n n ) + 1 (1 ) S 0; (24) where ( Step 4. Obtain a statistically valid bound with the con dence of at least 100(1 2 )% on the true optimality gap of solution (ẑ ẑ z ;n n n ) by: g(ẑ ẑ z ;n n n ) = w U w L :…”
Section: Mathematical Model Linearizationmentioning
confidence: 99%
“…An "-constraint solution method was used to solve the problem. Ghezavati and Saidi-Mehrabad [24] applied a queuing theory approach to design a CMS with exponentially distributed service and arrival times. It was assumed that each machine worked as a server and each part was a customer that should be served by machines.…”
Section: Introductionmentioning
confidence: 99%
“…Their paper deals with the self-organizing map method, an unsupervised learning algorithm in artificial intelligence which has been used as a visually decipherable clustering tool of machine-part cell formation. Ghezavati and Saidi-Mehrabad [27] proposed an efficient hybrid self-learning method for stochastic cellular manufacturing problems. It addresses a new version of stochastic mixed-integer model to design cellular manufacturing systems under random parameters, described by continuous distributions.…”
Section: Introductionmentioning
confidence: 99%
“…Cao et al [21] GA-simplex linear programming Ghezavati and Saidi-Mehrabad [22] GA-simulated annealing…”
Section: Introduction and Literature Reviewmentioning
confidence: 99%