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Snap-through buckling behavior of piezoelectric bimorph beams: I. Analytical and numerical modeling

机译:压电双压电晶片梁的快速屈曲行为:I.分析和数值模型

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摘要

Piezoelectric structures are used in a variety of applications where instant response, high energy conversion efficiency and accurate control are required. However, it is widely known that piezoelectric structures suffer from a series of drawbacks, among which the most important is the small displacement capacity. A number of techniques have been used in order to transform the micron-scale displacements of PZT layers into meaningful millimeter-scale ones. Non-linear mechanics belong to this category, providing the possibility to transform a traditional bimorph linear output structure into a non-linear high displacement actuator with increased combination of force/displacement output. In the present work the analytical modeling and the subsequent analysis of non-linear actuators with enhanced characteristics in terms of displacement is presented. The piezoelectric structure that is studied is a traditional bimorph structure with two piezoelectric layers and an aluminum substrate. The main concept is to leverage non-linear mechanics, and more specifically snap-through buckling, so that large displacements can be achieved with the transition of the structure from one equilibrium position to another. During the development process the importance of boundary conditions has been revealed and thus special attention has been provided to this issue. A modified analytical model was elaborated in order to come up with a closed form solution including relaxed boundary conditions. The experimental verification of the analytical and numerical model is presented in part II.
机译:压电结构可用于需要即时响应,高能量转换效率和精确控制的各种应用中。然而,众所周知,压电结构具有一系列缺点,其中最重要的是小的位移容量。为了将PZT层的微米级位移转换为有意义的毫米级位移,已使用了许多技术。非线性力学属于此类,它提供了将传统的双压电晶片线性输出结构转换为非线性高排量执行器的可能性,并增加了力/排量输出的组合。在本工作中,将介绍具有增强的位移特性的非线性执行器的分析模型和后续分析。研究的压电结构是具有两个压电层和一个铝基板的传统双压电晶片结构。主要概念是利用非线性力学,更具体地说是利用卡扣屈曲,以便在结构从一个平衡位置过渡到另一个平衡位置时可以实现大位移。在开发过程中,边界条件的重要性已被揭示,因此对此问题给予了特别关注。为了提出包括松弛边界条件的封闭形式的解决方案,对改进的分析模型进行了详细阐述。第二部分介绍了分析和数值模型的实验验证。

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