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Machine learning based stochastic dynamic analysis of functionally graded shells

机译:基于机器学习的功能梯度弹壳随机动力学分析

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摘要

This paper presents stochastic dynamic characterization of functionally graded shells based on an efficient Support Vector Machine assisted finite element (FE) approach. Different shell geometries such as cylindrical, spherical, elliptical paraboloid and hyperbolic paraboloid are investigated for the stochastic dynamic analysis. Monte Carlo Simulation is carried out in conjunction with the machine learning based FE computational framework for obtaining the complete probabilistic description of the natural frequencies. Here the coupled machine learning based FE model is found to reduce the computational time and cost significantly without compromising the accuracy of results. In the stochastic approach, both individual and compound effect of depth-wise source-uncertainty in material properties of FGM shells are considered taking into account the influences of different critical parameters such as the power-law exponent, temperature, thickness and variation of shell geometries. A moment-independent sensitivity analysis is carried out to enumerate the relative significance of different random input parameters considering depth-wise variation and collectively. The presented numerical results clearly indicate that it is imperative to take into account the relative stochastic deviations (including their probabilistic characterization) of the global dynamic characteristics for different shell geometries to ensure adequate safety and serviceability of the system while having an economical structural design.
机译:本文提出了一种基于有效的支持向量机辅助有限元(FE)方法的功能梯度壳体的随机动态表征。研究了不同的壳体几何形状,例如圆柱,球形,椭圆形抛物面和双曲线抛物面,以进行随机动力学分析。蒙特卡洛模拟与基于机器学习的有限元计算框架结合使用,可获取自然频率的完整概率描述。在这里,基于耦合机器学习的有限元模型被发现可以显着减少计算时间和成本,而不会影响结果的准确性。在随机方法中,考虑了FGM壳体材料特性中深度源不确定性的个体效应和复合效应,并考虑了不同的关键参数(例如幂律指数,温度,厚度和壳体几何形状的变化)的影响。 。进行了与时刻无关的灵敏度分析,以枚举考虑深度方向变化并共同考虑的不同随机输入参数的相对重要性。给出的数值结果清楚地表明,必须考虑不同壳体几何形状的全局动态特性的相对随机偏差(包括其概率特征),以确保系统具有足够的安全性和可维护性,同时具有经济的结构设计。

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