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Bayesian Inference with Markov Chain Monte Carlo-Based Numerical Approach for Input Model Updating

机译:基于马尔可夫链蒙特卡罗的贝叶斯推断数值模型更新

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摘要

Stochastic, discrete-event simulation modeling has emerged as a useful tool for facilitating decision making in construction. Owing to the rigidity inherent to distribution-based inputs, current simulation models have difficulty incorporating new data in real-time, and fusing these data with subjective judgments. Accordingly, application of this valuable technique is often limited to project planning stages. To expand implementation of simulation-based decision-support systems to the execution phase, this research proposes the use of Bayesian inference with Markov chain Monte Carlo (MCMC)-based numerical approximation approach as a universal input model updating methodology of stochastic simulation models for any given univariate continuous probability distribution. Found capable of (1) fusing actual performance with expert judgment, (2) integrating actual performance with historical data, and (3) processing raw data by absorbing uncertainties and randomness, the proposed method will considerably improve the resilience, reliability, accuracy, and practicality of stochastic simulation models, thereby enabling the application of stochastic simulation in the execution phase of construction.
机译:随机的离散事件模拟建模已成为一种有助于施工决策的有用工具。由于基于分布的输入固有的刚性,当前的仿真模型难以实时合并新数据,并且难以将这些数据与主观判断融合在一起。因此,这种有价值的技术的应用通常仅限于项目计划阶段。为了将基于仿真的决策支持系统的实施扩展到执行阶段,本研究提出使用基于马尔可夫链蒙特卡罗(MCMC)的数值逼近方法的贝叶斯推理作为随机仿真模型的通用输入模型更新方法给定单变量连续概率分布。所发现的方法能够(1)将实际性能与专家判断融合在一起,(2)将实际性能与历史数据相结合,(3)通过吸收不确定性和随机性来处理原始数据,该方法将大大提高弹性,可靠性,准确性和随机仿真模型的实用性,从而使随机仿真在施工执行阶段的应用成为可能。

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