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MULTI-PRED: A Software Module for Predictive Modeling of Coupled Multi-Physics Systems

机译:MULTI-PRED:用于耦合多物理系统的预测建模的软件模块

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The software module MULTI-PRED implements the methodology for predictive modeling of coupled multi-physics systems (PM-CMPS) formulated by Cacuci [Ann. Nucl. Energy, Vol. 70, p, 266 (2014)]. This methodology fully takes into account the coupling terms between the systems but requires only the computational resources that would be needed to perform predictive modeling on each system separately. The PM-CMPS methodology uses the maximum entropy principle to construct an optimal approximation of the unknown a priori distribution based on a priori known mean values and uncertainties characterizing the experimental and computational parameters and results of interest responses called for the multi-physics models under consideration. This maximum entropy a priori distribution is combined, using Bayes' theorem, with the likelihood provided by the multi-physics simulation models to obtain a formal posterior distribution. Subsequently, the posterior distribution thus obtained is evaluated using the saddle-point method to obtain analytical expressions for the optimally predicted values for the multi-physics model parameters and responses along with corresponding reduced uncertainties. Noteworthy, the predictive modeling methodology for the coupled systems is constructed such that the systems can be considered sequentially rather than simultaneously, while preserving exactly the same results as if the systems were treated simultaneously. Consequently, very large coupled systems, which could perhaps exceed available computational resources if treated simultaneously, can be treated with the PM-CMPS methodology presented in this work sequentially and without any loss of generality or information, requiring just the resources that would be needed if the systems were treated sequentially.
机译:软件模块MULTI-PRED实现了由Cacuci [Ann。核仁能源卷70,p,266(2014)]。该方法完全考虑了系统之间的耦合项,但是仅需要在每个系统上分别执行预测建模所需的计算资源。 PM-CMPS方法使用最大熵原理,基于先验已知平均值和不确定性来构建未知先验分布的最佳近似,该先验已知均值和不确定性表征了实验和计算参数以及感兴趣响应的结果,需要考虑中的多物理场模型。使用贝叶斯定理,将此最大熵先验分布与多物理场仿真模型提供的似然组合在一起,以获得形式后验分布。随后,使用鞍点法评估由此获得的后验分布,以获得多物理场模型参数和响应的最佳预测值的解析表达式以及相应的减少的不确定性。值得注意的是,构造了用于耦合系统的预测建模方法,以便可以依次而不是同时考虑系统,同时保留与同时处理系统完全相同的结果。因此,非常大的耦合系统(如果同时处理的话,可能会超出可用的计算资源)可以依次使用本工作中介绍的PM-CMPS方法进行处理,而不会损失一般性或信息,仅在需要时需要这些资源该系统进行了顺序处理。

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