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Determination of Dynamically Equivalent FE Models of Structures from Experimental Data

机译:从实验数据确定结构的动态等效Fe模型

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In various applications it is important to determine dynamically equivalent spatial finite element (FE) model of complex structures. For instance, obtaining the FE model of an existing aerospace structure is a major requirement for reliable aeroelastic analysis. In such applications a reliable FE model may not be always available, and when this is so a dynamically equivalent FE model derived from modal test will be very useful. This paper presents a noble method to determine spatial FE model of a structure by using experimentally measured modal data along with the connectivity information of measurement points. The method is based on the mass and stiffness orthogonality equations written using experimentally determined mode shapes and natural frequencies. These equations are solved for geometric and material properties constituting global spatial mass and stiffness matrices of an initial FE model. Starting from this initial FE model, mass and stiffness orthogonality equations are updated iteratively employing experimentally obtained natural frequencies and corresponding eigenvectors from the FE model. Iterations are continued until eigensolution of the updated FE model closely correlates with experimentally measured modal data. A simulated case study on GARTEUR scaled aircraft model is presented in order to demonstrate the applicability of the method.
机译:在各种应用中,重要的是确定复杂结构的动态等同的空间有限元(FE)模型。例如,获得现有航空航天结构的FE模型是可靠的空气弹性分析的主要要求。在这种应用中,可靠的FE模型可能不会始终可用,并且当这是源自模态测试的动态等效Fe模型时非常有用。本文通过使用实验测量的模态数据以及测量点的连接信息,呈现了一种惰性的方法来确定结构的空间Fe模型。该方法基于使用实验确定的模式形状和自然频率写入的质量和刚度正交性方程。这些方程被解决,用于构成初始FE模型的全局空间质量和刚度矩阵的几何和材料特性。从该初始FE模型开始,迭代和刚度正交方程的更新迭代地采用实验获得的自然频率和来自FE模型的相应特征向量。继续迭代直到更新的FE模型的Eigensolution与实验测量的模态数据密切相关。提出了对Garteur缩放飞机模型的模拟案例研究,以证明该方法的适用性。

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