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Random model with fuzzy distribution parameters for hybrid uncertainty propagation in engineering systems

机译:工程系统中混合不确定性传播的带有模糊分布参数的随机模型

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As a typical method for hybrid uncertainty analysis, imprecise probability theory recently plays an increasing important role in many engineering systems. To extend its application, this paper proposes a new imprecise probability model and a more efficient numerical method for hybrid uncertainty propagation. Instead of crisp real values, fuzzy sets with membership functions are utilized to describe the epistemic uncertainty in the distribution parameters of input random variables. In the presence of fuzzy distribution parameters, the conventional random moments of output response will include certain fuzzy characteristic. Based on the cut-set operation and fuzzy decomposition theorem, the calculation of fuzzy random moment can be transformed into a series of lambda-cut interval random moments. To further decrease the huge computational cost caused by the original complex computational model, a relatively simple metamodel with explicit expression is constructed by the radial basis functions. Meanwhile, the bisection points with nestedness property are adopted as the experimental design strategy. Finally, two examples are implemented to verify the effectiveness of the proposed model and method in practical application. (C) 2019 Elsevier B.Y. All rights reserved.
机译:作为混合不确定性分析的一种典型方法,不精确概率理论最近在许多工程系统中扮演着越来越重要的角色。为了扩展其应用,本文提出了一种新的不精确概率模型和一种更有效的混合不确定性传播数值方法。具有隶属度函数的模糊集代替清晰的实际值,被用来描述输入随机变量的分布参数中的认知不确定性。在存在模糊分布参数的情况下,常规的输出响应随机矩将包含某些模糊特性。基于割集运算和模糊分解定理,模糊随机矩的计算可以转化为一系列的λ-割间隔随机矩。为了进一步降低由原始复杂计算模型引起的巨大计算成本,通过径向基函数构造了一个带有显式表达式的相对简单的元模型。同时,采用具有嵌套特性的平分点作为实验设计策略。最后,通过两个例子验证了所提模型和方法在实际应用中的有效性。 (C)2019 Elsevier B.Y.版权所有。

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