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Determination of Modal Sensitivity Functions for Location of Structural Faults

机译:结构断层位置的模态敏感功能的测定

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It is well known that the modal properties of a structure are directly related to its mass, stiffness, and damping properties. In fact, the modal parameters (eigenvalues and eigenvectors), are solutions to the differential equations of motion, which are written in terms of the mass, stiffness, and damping. This paper focuses on the determination of the functional relationship between variations in the mass, stiffness, and damping, and variations in the modal properties of structures. For small changes, this "sensitivity function" reduces to a very simple function of variations in the modal frequencies and damping only. This makes it possible to defect, locate, and quantify structural faults by monitoring frequency and damping only. This finding was previously reported by Stubbs et.al. [4], [5], [6]. In this paper the complete sensitivity functions for mass, stiffness, and damping changes are derived, and the validity of the stiffness sensitivity for small changes is verified. It is also pointed out that the Structural Dynamics Modification (SDM) technique can be used to determine the additional terms for the complete sensitivity formulas.
机译:众所周知,结构的模态性质与其质量,刚度和阻尼性能直接相关。实际上,模态参数(特征值和特征向量)是对运动的差分方程的解决方案,其根据质量,刚度和阻尼而编写。本文侧重于确定质量,刚度和阻尼变化之间的功能关系,以及结构模态特性的变化。对于小的变化,这种“灵敏度函数”降低了模态频率和阻尼变化的非常简单的功能。这使得可以通过监视频率和阻尼来缺陷,定位和量化结构故障。这一发现之前由Stubbs et.al报道。 [4],[5],[6]。在本文中,验证了质量,刚度和阻尼变化的完全灵敏度函数,并且验证了对少量变化的刚度灵敏度的有效性。还指出,结构动力学修改(SDM)技术可用于确定完全灵敏度公式的附加术语。

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