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Arbitrary active constrained layer damping treatments on beams: Finite element modelling and experimental validation

机译:梁上的任意主动约束层阻尼处理:有限元建模和实验验证

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This paper concerns the analytical formulation and finite element modelling of arbitrary active constrained layer damping (ACLD) treatments applied to beams. A partial layerwise theory is utilized to define the displacement field of beams with an arbitrary number of elastic, viscoelastic and piezoelectric layers attached to both surfaces, and a fully coupled electro-mechanical theory is considered for modelling the behavior of the piezoelectric layers. The damping of the viscoelastic layers is modelled by the complex modulus approach. The weak forms of the analytical formulation, governing the motion and electric charge equilibrium, are presented. Based on the weak forms, a one-dimensional finite element (FE) model is developed, with the nodal mechanical degrees of freedom being the axial displacement, transverse displacement and the rotation of the mid-plane of the host beam and the rotations of the individual layers, and the electrical elemental degrees of freedom being the electrical potential difference of each piezoelectric layer. Frequency response functions were measured experimentally and evaluated numerically for a freely suspended aluminium beam with an ACLD patch. In order to validate the FE model the results are presented and discussed.
机译:本文涉及应用于梁的任意主动约束层阻尼(ACLD)处理的解析公式和有限元建模。利用局部分层理论来定义在两个表面上附着有任意数量的弹性,粘弹性和压电层的梁的位移场,并考虑采用完全耦合的机电理论来对压电层的行为进行建模。粘弹性层的阻尼通过复模量法建模。提出了控制运动和电荷平衡的分析形式的弱形式。基于弱形式,建立了一维有限元模型,其中节点机械自由度为轴向位移,横向位移和主梁中平面的旋转以及主梁的旋转。单个层,电自由度是每个压电层的电势差。实验测量了频率响应函数,并对带有ACLD贴片的自由悬挂铝梁进行了数值评估。为了验证有限元模型,给出并讨论了结果。

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