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Calculation of Structural Response and Response Sensitivity with Improved Substructuring Method

机译:改进子结构法计算结构响应和响应灵敏度

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Structural responses and response sensitivities are frequently required in structural health monitoring, whereas the computation of structural responses and response sensitivities of a large-size model is time consuming. This paper proposes a substructuring method for the fast computation of structural responses and response sensitivities. Structural responses are projected onto the range space of a few master substructural eigenvectors to construct a simplified vibration equation. The contribution of slave eigenvectors is compensated by a residue space to achieve high accuracy. Due to this compensation of the residue, a few master eigenvectors are needed to ensure the fast computation of structural responses and response sensitivities with high accuracy, avoiding the inclusion of numerous substructural eigenvectors. In addition, response sensitivities with respect to a parameter are calculated from master eigenvector derivatives of one substructure only, whereas derivatives of other substructures are zeroes. As simplified vibration equations are quite small, the proposed substructuring method can very quickly calculate structural responses and response sensitivities. The proposed method is verified by a frame structure and a bridge structure. (c) 2019 American Society of Civil Engineers.
机译:在结构健康监测中经常需要结构响应和响应敏感性,而大型模型的结构响应和响应敏感性的计算很耗时。本文提出了一种用于快速计算结构响应和响应灵敏度的子结构方法。将结构响应投影到几个主要子结构特征向量的范围空间上,以构建简化的振动方程。从属特征向量的贡献由残差空间补偿,以实现高精度。由于残基的这种补偿,需要一些主特征向量来确保快速准确地计算结构响应和响应灵敏度,从而避免包含大量的子结构特征向量。另外,仅根据一个子结构的主特征向量导数来计算相对于参数的响应灵敏度,而其他子结构的导数则为零。由于简化的振动方程非常小,因此所提出的子结构化方法可以非常快速地计算结构响应和响应灵敏度。通过框架结构和桥梁结构对所提方法进行了验证。 (c)2019美国土木工程师学会。

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