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Hybrid holographic-numerical method for modal analysis of complex structures

机译:复杂结构模态分析的混合全息-数值方法

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摘要

This paper presents a hybrid holographic-numerical method for modal analysis of complex structures. Acontinuous structure is first lumped into a number of discrete elements to form an elastically connectedlumped linear system. The matrix of influence coefficients of the lumped linear system are thendetermined by exerting a static load to the element centers and measuring the corresponding whole-field displacement using digital holographic interferometry. The eigenvalues and eigenvectors of theinfluence coefficients, which in a physical sense represent the natural frequencies and mode shapes ofthe structure, are then calculated using the numerical method. A major advantage of the proposedhybrid method is that it is not necessary to know the Young's modulus, the Poisson's ratio of thematerial and the boundary conditions, as the displacement field measured by the optical method hasautomatically reflected the real boundary conditions and the material properties, which makes thismethod particularly useful for studying objects made from anisotropic materials such as composites.Another advantage of the proposed method is that structures of any complex and irregular shape willnot increase the complexity of the characterization process. The proposed is also suitable forexperimentally validating the modal analysis results from finite element method models.
机译:本文提出了一种用于复杂结构模态分析的全息全息数字混合方法。首先将连续结构集总成多个离散元素,以形成一个弹性连接的集总线性系统。然后,通过将静载荷施加到元素中心并使用数字全息干涉仪测量相应的全场位移来确定集总线性系统的影响系数矩阵。然后,使用数值方法计算影响系数的特征值和特征向量,它们在物理意义上代表结构的固有频率和振型。所提出的混合方法的主要优点是,无需知道杨氏模量,材料的泊松比和边界条件,因为通过光学方法测量的位移场已自动反映了真实的边界条件和材料特性,因此该方法的另一个优点是,任何复杂和不规则形状的结构都不会增加表征过程的复杂性。该提议也适合于实验验证有限元方法模型的模态分析结果。

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