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A Simple Model for Assessing Output Uncertainty in Stochastic Simulation Systems

机译:随机仿真系统中输出不确定性评估的简单模型

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The need for expressing uncertainty in stochastic simulation systems is widely recognized. However, the emphasis in uncertainty has been directed toward assessing simulation model input parameter uncertainty, while the analysis of simulation output uncertainty is deduced from the input uncertainty. Most recently used methods to assess uncertainty include Delta-Method approaches, Resampling method, Bayesian Analysis method and so on. The problem for all these methods is that the typical simulation user is not particularly proficient in statistics, and so is unlikely to be aware of appropriate sensitivity and/or uncertainty analyses. This suggests the need for a transparent, implementable and efficient method for understanding uncertainty, especially for simulation output uncertainty. In this paper, we propose a simple and straightforward framework to assess stochastic simulation output uncertainty based on Bayesian Melding. We firstly assume the form of probability distribution function of simulation output. We also assume that the final output uncertainty is the weight sum of uncertainty for every simulation output and the weight of each simulation run is proportional to its probability. The advantage of these assumptions is that to describe the simulation output uncertainty in the form of probability distribution function after limited simulation runs, we need only to do two things (1) to estimate parameters in the simulation output probability distribution function and (2) to calculate weight for each simulation. Both of them are discussed in detail in this paper.
机译:随机仿真系统中表达不确定性的需求已得到广泛认可。然而,不确定性的重点已经转向评估仿真模型输入参数的不确定性,而仿真输出不确定性的分析则是从输入不确定性推导出来的。最近使用的评估不确定性的方法包括Delta方法,重采样方法,贝叶斯分析方法等。所有这些方法的问题在于,典型的模拟用户并不是特别精通统计,因此不太可能意识到适当的敏感性和/或不确定性分析。这表明需要一种透明,可实施且有效的方法来理解不确定性,尤其是对于模拟输出不确定性。在本文中,我们提出了一个简单直接的框架,用于基于贝叶斯融合评估随机模拟输出的不确定性。我们首先假设模拟输出的概率分布函数的形式。我们还假设最终输出不确定性是每个模拟输出的不确定性权重之和,并且每个模拟运行的权重与其概率成正比。这些假设的优势在于,在有限的模拟运行之后,以概率分布函数的形式描述模拟输出的不确定性,我们只需要做两件事(1)来估计模拟输出概率分布函数中的参数,以及(2)计算每个模拟的权重。本文将详细讨论这两者。

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