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首页> 外文期刊>Computer Methods in Applied Mechanics and Engineering >Stochastic hybrid perturbation technique-based smoothed finite element-statistical energy method for mid-frequency analysis of structure-acoustic systems with parametric and nonparametric uncertainties
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Stochastic hybrid perturbation technique-based smoothed finite element-statistical energy method for mid-frequency analysis of structure-acoustic systems with parametric and nonparametric uncertainties

机译:基于随机混合摄动技术的光滑有限元统计能量法,用于结构声学系统的中频分析,参数和非参数不确定

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摘要

At present, the most widely used mid-frequency method, i.e., the hybrid finite element-statistical energy analysis method (FE/SEA), still holds potential flaws, e.g., low accuracy and ignoring uncertain factors. In order to eliminate these problems, a generalized smoothing finite element statistical energy analysis method (SFE/SEA) is first proposed in this work, which is constructed based on the edge-based gradient smoothing technique, thus reducing the dispersion error in the deterministic calculations. Second, on the basis of the proposed SFE/SEA, the parametric uncertainty models will be introduced, combining the second-order random interval perturbation method and the random interval moment method, etc.; thus, a mid-frequency analysis method (SHPSFEM/SEA) considering both parametric uncertainties (both the random and interval variables) and nonparametric uncertainties is proposed, to effectively analyze the probability and interval characteristics of the random structural-acoustic coupled systems. Moreover, for the interval parameters with wide variation range, the subinterval perturbation method (S-SHPSFEM/SEA) is introduced by dividing the large interval parameters into small interval parameters. The proposed methods are compared with the Monte Carlo simulations of the hybrid FE/SEA model. The high accuracy and efficiency of the proposed methods are verified by two numerical examples. (C) 2019 Elsevier B.V. All rights reserved.
机译:目前,使用最广泛的中频方法,即混合有限元统计能量分析方法(FE / SEA),仍然存在潜在的缺陷,例如,精度低和忽略不确定因素。为了消除这些问题,本工作首先提出了一种通用的平滑有限元统计能量分析方法(SFE / SEA),该方法基于基于边缘的梯度平滑技术构造,从而减少了确定性计算中的色散误差。 。其次,在提出的SFE / SEA的基础上,结合二阶随机间隔摄动法和随机间隔矩法等,引入参数不确定性模型。因此,提出了同时考虑参数不确定性(随机变量和区间变量)和非参数不确定性的中频分析方法(SHPSFEM / SEA),以有效地分析随机结构声耦合系统的概率和区间特征。此外,对于变化范围较大的区间参数,通过将大区间参数划分为小区间参数,引入了子区间扰动法(S-SHPSFEM / SEA)。将所提出的方法与混合FE / SEA模型的Monte Carlo仿真进行了比较。通过两个数值例子验证了所提方法的高精度和高效率。 (C)2019 Elsevier B.V.保留所有权利。

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