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Calculation of eigenvalue and eigenvector derivatives with the improved Kron¡¦s substructuring method

机译:改进的Kron子结构法计算特征值和特征向量导数

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摘要

For large-scale structures, the calculation of the eigensolution and the eigensensitivity is usually very time-consuming. This paper develops the Kron's substructuring method to compute the firstorder derivatives of the eigenvalues and eigenvectors with respect to the structural parameters. The global structure is divided into several substructures. The eigensensitivity of the substructures are calculated via the conventional manner, and then assembled into the eigensensitivity of the global structure by performing some constraints on the derivative matrices of the substructures. With the proposed substructuring method, the eigenvalue and eigenvector derivatives with respect to an elemental parameter are computed within the substructure solely which contains the element, while the derivative matrices of all other substructures with respect to the parameter are zero. Consequently this can reduce the computation cost significantly. The proposed substructuring method is applied to the GARTEUR AG-11 frame and a highway bridge, which is proved to be computationally efficient and accurate for calculation of the eigensensitivity. The influence of the master modes and the division formations are also discussed.
机译:对于大型结构,本征解和本征灵敏度的计算通常非常耗时。本文开发了Kron的子构造方法,以计算特征值和特征向量相对于结构参数的一阶导数。全局结构分为几个子结构。通过常规方式计算子结构的本征敏感性,然后通过对子结构的导数矩阵进行一些约束,将其组合为整体结构的本征敏感性。使用所提出的子结构方法,仅在包含元素的子结构内计算相对于元素参数的特征值和特征向量导数,而所有其他子结构相对于参数的导数矩阵为零。因此,这可以显着降低计算成本。所提出的子结构化方法被应用于GARTEUR AG-11框架和公路桥梁,事实证明该方法在计算本征灵敏度方面具有计算效率和准确性。还讨论了主模式和划分形式的影响。

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