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Modal reanalysis methods for structural large topological modifications with added degrees of freedom and non-classical damping

机译:具有较大自由度和非经典阻尼的结构大拓扑修改的模态重新分析方法

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摘要

This paper presents two new methods for modal reanalysis of structures considering large topological modifications with added degrees of freedom. Firstly, a quite simple and efficient approximate method with the improved dynamic condensation, the Kirsch approximation and the decoupling mass orthogonality is proposed for reanalysis of real modes; then, a high-quality method which is comprised of complex eigensubspace condensation technique and Rayleigh-quotient inverse iteration is proposed for reanalysis of complex modes of structural large topological modifications. The convergence of iterative improvement will be achieved after only two or three cycles. Four numerical examples illustrate that the proposed methods are quite effective with high precision.
机译:本文提出了两种新的方法进行结构的模态重新分析,其中考虑了具有较大自由度的大型拓扑修改。首先,提出了一种非常简单有效的近似方法,具有改进的动态压缩,柯尔希近似和解耦质量正交性,用于实模的重新分析。然后,提出了一种由复杂本征子空间凝聚技术和瑞利商反迭代构成的高质量方法,用于对结构大拓扑修改的复杂模式进行重新分析。仅在两个或三个周期之后,即可实现迭代改进的收敛性。四个数值算例表明,所提出的方法具有很高的精确度。

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