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Selecting the Best System Using Transient Means with Sequential Sampling Constraints

机译:使用具有顺序采样约束的瞬态装置选择最佳系统

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The objective of this research to develop an efficient ranking and selection (R&S) procedure for selecting the best system when its transient mean value is used as the performance measure. In this research, the true underlying mean of each system is not constant but is a function of a discrete index such as observation number or discretely sampled time. This problem is motivated by using simulation to compare the multiple configurations in order to select the configuration with best performance after certain amount of time. For example, selecting the best prototype whose performance is measured by its reliability after a certain amount of time in new product development. Another motivating example can be found in a queuing system that is initially empty and idle. Suppose that we are interested in finding the best configuration of this queuing system such that the waiting time of the 20~(th) customer can be minimized, before the steady state of the system is reached. In this example, the underlying mean of the system is a function of observation number while the discrete index is time in the new product development example.
机译:该研究的目的是开发一种有效的排名和选择(R&S)程序,用于选择当其瞬态平均值作为性能测量的瞬态平均值时选择最佳系统。在这项研究中,每个系统的真实底层平均值不是恒定的,而是诸如观察号或离散采样时间的离散指数的函数。通过使用模拟来比较多种配置来激励此问题,以便在一定时间内选择具有最佳性能的配置。例如,选择最佳原型,其性能在新产品开发中经过一定时间的可靠性来衡量。可以在最初为空且空闲的排队系统中找到另一个激励示例。假设我们有兴趣找到该排队系统的最佳配置,使得20〜(Th)客户的等待时间可以最小化,在达到系统的稳定状态之前。在该示例中,系统的底层均值是观察号的函数,而在新产品开发示例中的离散指数是时间。

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