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Determination of elastic constants of anisotropic laminated plates using elastic waves and a progressive neural network

机译:利用弹性波和递进神经网络确定各向异性层压板的弹性常数

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摘要

In this paper, a procedure is suggested to inversely determine the elastic constants of anisotropic laminated plates using a progressive neural network (NN). The surface displacement responses are used as the inputs for the NN model. The outputs of the NN are the elastic constants of anisotropic laminated plates, The hybrid numerical method (HNM) is used to calculate the displacement responses of laminated plates to an incident wave for given elastic constants. The NN model is trained using the results from the HNM. A modified back-propagation learning algorithm with a dynamically adjusted learning rate And an additional jump factor is developed to tackle the possible saturation of the sigmoid function and to speed up the training process for the NN model. The concept of orthogonal array was adopted to generate the representative combinations of elastic constants, which reduces significantly the number of training data while maintaining its data completeness. Once trained, the NN model can be used for on-line determination of the elastic constants if the dynamic displacement responses on the surface of the laminated plate can be obtained. The determined elastic constants are then used in the HNM to calculate the displacement responses. The NN model would go through a progressive retraining process until the calculated displacement responses using the determined results are sufficiently close to the actual responses. This procedure is examined for an actual glass/epoxy laminated plate, It is found that the present procedure is very robust and efficient for determining the elastic constants of anisotropic laminated plates. (C) 2002 Elsevier Science Ltd. [References: 27]
机译:在本文中,提出了一种使用渐进神经网络(NN)反演各向异性叠层板的弹性常数的方法。表面位移响应用作NN模型的输入。 NN的输出是各向异性层压板的弹性常数。对于给定的弹性常数,使用混合数值方法(HNM)计算层压板对入射波的位移响应。使用HNM的结果训练NN模型。改进的反向传播学习算法,具有动态调整的学习速率,并开发了附加的跳跃因子,以解决S型函数可能出现的饱和问题,并加快NN模型的训练过程。采用正交阵列的概念来生成弹性常数的代表性组合,从而在保持数据完整性的同时显着减少了训练数据的数量。一旦获得训练,如果可以得到层压板表面的动态位移响应,则可以使用NN模型在线确定弹性常数。然后将确定的弹性常数用于HNM中以计算位移响应。 NN模型将经历渐进式再训练过程,直到使用确定结果计算出的位移响应足够接近实际响应为止。对于实际的玻璃/环氧树脂层压板检查该程序。发现本程序对于确定各向异性层压板的弹性常数非常鲁棒且有效。 (C)2002 Elsevier Science Ltd. [参考:27]

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