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Non-sampling inverse stochastic numerical-experimental identification of random elastic material parameters in composite plates

机译:复合板中随机弹性材料参数的非采样逆随机数值实验识别

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A non-sampling probability identification method based on the generalized polynomial chaos (gPC) expansion is adopted for estimating random parameters of composite plates form experimental eigenfrequencies. For that, the parameters and the eigenfrequencies are approximated using gPC expansion. Distribution functions of the eigenfrequencies are identified from experimental data employing the Bayesian inference. This identification is then used to construct a vector of random variables and an orthogonal basis for eigenfrequency expansions. The parameters are characterized by the gPC having unknown deterministic coefficients and the same random basis as the eigenfrequencies. The stochastic finite element simulation of the plates bears as the model from which the parameter coefficients are estimated via an inverse problem. The major advantage of the method is using deterministic identification procedure. An application is presented for which samples of orthotropic laminated plates are tested to identify E-moduli, shear modulus and the major Poisson's ratio from measured modal frequencies.
机译:采用基于广义多项式混沌(gPC)展开的非采样概率识别方法,从实验特征频率估计复合板的随机参数。为此,使用gPC扩展来近似参数和特征频率。本征频率的分布函数是使用贝叶斯推断从实验数据中确定的。然后,使用该标识来构建随机变量的向量和本征频率展开的正交基础。这些参数的特征在于gPC具有未知的确定性系数和与本征频率相同的随机基础。板的随机有限元模拟作为模型,通过反问题从中估计参数系数。该方法的主要优点是使用确定性识别程序。提出了一个应用,对正交各向异性层压板的样品进行测试,以从测得的模态频率中识别出E模量,剪切模量和主要的泊松比。

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