2015
DOI: 10.1080/0740817x.2015.1009198
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A minimal switching procedure for constrained ranking and selection under independent or common random numbers

Abstract: discussion of when F I B and MSS satisfy Assumptions 3 and 4, respectively. Then, as CMS satisfies Assumptions 2, 3, and 4, we apply Lemma 1 and the fact that β 1 = β 2 /s, and obtain that

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Cited by 9 publications
(5 citation statements)
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“…Lesnevski et al [2007] also raises a similar issue about the use of CRN when unequal sample sizes across systems are available in screening. Further study of this topic falls outside the scope of this article, but some methods are presented in Healey et al [2014], who propose heuristic modifications that allow procedures with unequal sample sizes such as HAK to benefit from CRN while satisfying the desired level of PCS.…”
Section: Decisions Under Correlationmentioning
confidence: 99%
See 1 more Smart Citation
“…Lesnevski et al [2007] also raises a similar issue about the use of CRN when unequal sample sizes across systems are available in screening. Further study of this topic falls outside the scope of this article, but some methods are presented in Healey et al [2014], who propose heuristic modifications that allow procedures with unequal sample sizes such as HAK to benefit from CRN while satisfying the desired level of PCS.…”
Section: Decisions Under Correlationmentioning
confidence: 99%
“…Andradóttir and Kim [2010] and Healey et al [2013] proposed and analyzed several fully sequential IZ R&S procedures within this framework for independent systems with one constraint. For procedures that try to minimize switching due to the possibly high cost of stopping and restarting complex simulations, see Healey et al [2014].…”
Section: Introductionmentioning
confidence: 99%
“…Healey et al (2014) further developed the work of Andradóttir and Kim (2010) to handle multiple secondary performance measures. Then, Healey et al (2015) reconsidered the problem by taking the switching cost into consideration. Rather than modeling the secondary performance as a Gaussian random vector as all previous works, Hong et al (2015a) perceived the secondary performance as a Bernoulli random variable and the secondary performance measure as a probability.…”
Section: Constrained Randsmentioning
confidence: 99%
“…In the first phase (feasibility detection), all the feasible designs are identified and in the second phase (comparison), the best design is selected. This work was later extended in Healey, Andradóttir, and Kim (2014) by considering multiple constraints and common random numbers (CRN) and in Healey, Andradóttir, and Kim (2015) by considering the switching cost. Lee, Pujowidianto, Li, Chen, and Yap (2012) solved the constrained R&S using the OCBA approach and proposed an asymptotic optimal budget allocation rule.…”
Section: Introductionmentioning
confidence: 99%