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A Three-dimensional, Multi-step Substructure Coupling Method Based on Frequency Response Functions with Control of the Statistical Measurement Error

机译:基于频率响应函数的三维多步子结构耦合方法,控制统计测量误差

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To obtain exact results by modal substructure coupling, it is necessary to use a high number of substructure modes, which cannot be identified by measurements. Therefore a nonparametric coupling method based on measured FRFs has been developed where the influence of higher modes is not neglected during the process of identification. Because the coupling is performed as step by step modification, it is possible to include all kinds of linear constraints analytically. Tensorial transformation of the FRF matrix enables three-dimensional coupling. The influence of statistic measurement errors, which affect especially the coupling of linear dependent degrees of freedom, can be controlled by the Gaussian law of error propagation. The method has been verified by coupling real plate structures with rigid connections. Both analytical and measured FRFs have been used as data basis. The results will be compared with regard to numerical difficulties.
机译:为了通过模态子结构耦合获得精确的结果,有必要使用大量的子结构模式,这不能通过测量来识别。因此,已经开发了一种基于测量的FRF的非参数耦合方法,其中在识别过程中没有忽略更高模式的影响。因为耦合作为逐步修改执行,所以可以分析地包括各种线性约束。 FRF矩阵的姿态变换使三维耦合能够。统计测量误差的影响,这影响了线性相关自由度的耦合,可以通过高斯误差传播的控制来控制。通过耦合具有刚性连接的真正板结构来验证该方法。分析和测量的FRF都被用作数据。结果将与数值困难进行比较。

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