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Finite Element Modelling of Beams with Arbitrary Active Constrained Layer Damping Treatments

机译:任意主动约束层阻尼处理梁的有限元建模

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This paper concerns arbitrary active constrained layer damping (ACLD) treatments applied to beams. In order to suppress vibration, hybrid active-passive treatments composed of piezoelectric and viscoelastic layers are mounted on the substrate beam structure. These treatments combine the high capacity of passive viscoelastic materials to dissipate vibrational energy at high frequencies with the active capacity of piezoelectric materials at low frequencies. The aim of this research is the development of a generic analytical formulation that can describe these hybrid couplings in an accurate and consistent way. The analytical formulation considers a partial layerwise theory, with an arbitrary number of layers, both viscoelastic and piezoelectric, attached to both surfaces of the beam. A fully coupled electro-mechanical theory for modelling the piezoelectric layers is considered. The equations of motion, electric charge equilibrium and boundary conditions are presented. A one-dimensional finite element (FE) model is developed, with the nodal degrees of freedom being the axial and transverse displacements and the rotation of the centreline of the host beam, the rotations of the individual layers and the electric potentials of each piezoelectric layer. The damping behavior of the viscoelastic layers is modeled by the complex modulus approach. Three frequency response functions were measured experimentally and evaluated numerically: acceleration per unit force, acceleration per unit voltage into the piezoelectric actuator and induced voltage per unit force. The numerical results are presented and compared with experimental results to validate the FE model.
机译:本文涉及施加到梁的任意主动约束层阻尼(ACLD)处理。为了抑制振动,由压电和粘弹性层组成的混合有源被动处理安装在基板束结构上。这些处理结合了无源粘弹性材料的高容量,以在低频下具有压电材料的活性容量的高频处消散振动能量。该研究的目的是开发一种通用分析制剂,可以以准确和一致的方式描述这些混合耦合。分析制剂考虑了部分层状理论,具有任意数量的层,粘弹性和压电,附接到梁的两个表面。考虑了用于建模压电层的完全耦合的电力理论。提出了运动方程,电荷平衡和边界条件。开发了一维有限元(FE)模型,具有节点自由度是轴向和横向位移以及主束的中心线的旋转,各个层的旋转和每个压电层的电位。粘弹性层的阻尼行为由复杂模量方法建模。在实验上测量三个频率响应函数并数控评估:每单位力加速,每单位电压加速到压电致动器和每单位力的感应电压。与实验结果呈现并比较了数值结果以验证FE模型。

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