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D-S quantification of aleatory uncertainty based on error assessment of intervals' endpoints

机译:基于区间终点误差评估的D-S量化不确定性

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Because of coexistence of aleatory uncertainty and epistemic uncertainty in engineering design, we represented a method of unifying aleatory uncertainty and epistemic uncertainty, and that is to quantifying probability uncertainty for structures of evidence theory (D-S theory), thereafter this method will provide theory foundation for uncertainty quantification of complex machinery. Probability density function (PDF) is a token for aleatory uncertainty usually, and it expresses normal distribution. According to evidence theory, the equal interval is adopted to disperse the PDFs. Based on the analyzing the error of dispersed function and divided intervals, the endpoints' error of a single interval between the PDF and interval are set up for the principles, and we represent three principles. Lastly, the PDFs are quantified as D-S structure by using these methods, and the quantification results show principle I reflects the distribution better during similarly acceptable error, and quantification results will express the real distribution of PDFs much better while the acceptable error is smaller.
机译:由于工程设计中不确定性和认知不确定性并存,我们提出了一种统一不确定性和认知不确定性的方法,即量化证据理论(DS理论)的概率不确定性,此后的方法将为复杂机械的不确定性量化。概率密度函数(PDF)通常是偶然不确定性的标记,它表示正态分布。根据证据理论,采用等间隔分散PDF。在分析了分散函数和区间划分的误差的基础上,建立了PDF与区间之间单个区间的端点误差,并给出了三​​种原理。最后,通过这些方法将PDF量化为D-S结构,量化结果表明原理I在相似的可接受误差范围内更好地反映了分布,量化结果将更好地表达PDF的真实分布,而可接受误差较小。

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