2014
DOI: 10.1145/2630066
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Stochastically Constrained Ranking and Selection via SCORE

Abstract: Consider the context of constrained Simulation Optimization (SO); that is, optimization problems where the objective and constraint functions are known through dependent Monte Carlo estimators. For solving such problems on large finite spaces, we provide an easily implemented sampling framework called SCORE (Sampling Criteria for Optimization using Rate Estimators) that approximates the optimal simulation budget allocation. We develop a general theory, but, like much of the existing literature on ranking and s… Show more

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Cited by 79 publications
(24 citation statements)
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“…They claim, therefore, that the method is a direct competitor to the MOCBA procedure. They mean to achieve the goal by adopting the concept of the SCORE (sampling criteria for optimisation using rate estimators) allocation rule [31], which is a simulation budget allocation rule for constrained simulation optimisation problems.…”
Section: 3mentioning
confidence: 99%
“…They claim, therefore, that the method is a direct competitor to the MOCBA procedure. They mean to achieve the goal by adopting the concept of the SCORE (sampling criteria for optimisation using rate estimators) allocation rule [31], which is a simulation budget allocation rule for constrained simulation optimisation problems.…”
Section: 3mentioning
confidence: 99%
“…This represents a stochastic constraint extension of problem (1). There has been recent work on extending indifference-zone R&S procedures as well as OCBA procedures (Batur and Kim, 2010;Park and Kim, 2011;Lee et al, 2012;Pasupathy et al, 2014) to handle stochastic constraints. Nagarajan and Pasupathy (2013) presented a simulation optimization algorithm that supports stochastic constraints.…”
Section: Stochastic Constraints and Multi-objective Simulation Optimimentioning
confidence: 99%
“…Pasupathy et al (2014) discusses conditions under which it is optimal to allocate most of the budget to x * , and finds that this can happen when the number of systems becomes large. Next, we discuss the modified KG policy of Section 3.2.…”
Section: Ryzhovmentioning
confidence: 99%