Ordinal Optimization offers an efficient approach for simulation optimization by focusing on ranking and selecting a finite set of good alternatives. Because simulation replications only give estimates of the performance of each alternative, there is a potential for incorrect selection. Two measures of selection quality are the alignment probability or the probability of correct selection (P{CS}), and the expected opportunity cost, E[OC], of a potentially incorrect selection. Traditional ordinal optimization approaches focus on the former case. This paper extends the optimal computing budget allocation (OCBA) approach of [2], which allocated replications to improve P{CS}, to provide the first OCBA-like procedure that optimizes E[OC] in some...
Discrete-event systems (DES) simulation is a popular tool for analyzing systems and evaluating decis...
In this tutorial we consider the problem of finding the best set up to use for a system, where the o...
We consider subset selection problems in ranking and selection with tight computational budgets. We ...
Abstract. Ordinal Optimization has emerged as an efficient technique for simulation and optimization...
Statistical selection procedures are used to select the best simulated system from a finite set of a...
Selecting a subset of the best solutions among large-scale problems is an important area of research...
Ordinal optimization (OO) is a widely-studied technique for optimizing discrete-event dynamic system...
We present a simulation run allocation scheme for improving efficiency in simulation experiments for...
Probabilistic constrained simulation optimization problems (PCSOP) are concerned with allocating lim...
Constrained ranking and selection (R&S) refers to the problem of selecting the best feasible des...
Simulation optimization has received considerable attention due to the increased growth of manufactu...
In this paper, we develop an optimal computing budget allocation (OCBA) algorithm for selecting a su...
This is the author accepted manuscript. The final version is available from ACM via the DOI in this ...
The methodology based on computing budget allocation is an effective tool in solving the problem of ...
Simulation is a popular tool for decision making. However, simulation efficiency is still a big conc...
Discrete-event systems (DES) simulation is a popular tool for analyzing systems and evaluating decis...
In this tutorial we consider the problem of finding the best set up to use for a system, where the o...
We consider subset selection problems in ranking and selection with tight computational budgets. We ...
Abstract. Ordinal Optimization has emerged as an efficient technique for simulation and optimization...
Statistical selection procedures are used to select the best simulated system from a finite set of a...
Selecting a subset of the best solutions among large-scale problems is an important area of research...
Ordinal optimization (OO) is a widely-studied technique for optimizing discrete-event dynamic system...
We present a simulation run allocation scheme for improving efficiency in simulation experiments for...
Probabilistic constrained simulation optimization problems (PCSOP) are concerned with allocating lim...
Constrained ranking and selection (R&S) refers to the problem of selecting the best feasible des...
Simulation optimization has received considerable attention due to the increased growth of manufactu...
In this paper, we develop an optimal computing budget allocation (OCBA) algorithm for selecting a su...
This is the author accepted manuscript. The final version is available from ACM via the DOI in this ...
The methodology based on computing budget allocation is an effective tool in solving the problem of ...
Simulation is a popular tool for decision making. However, simulation efficiency is still a big conc...
Discrete-event systems (DES) simulation is a popular tool for analyzing systems and evaluating decis...
In this tutorial we consider the problem of finding the best set up to use for a system, where the o...
We consider subset selection problems in ranking and selection with tight computational budgets. We ...