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Analysis of bimorph piezoelectric beam energy harvesters using Timoshenko and Euler-Bernoulli beam theory

机译:基于Timoshenko和Euler-Bernoulli束理论的双压电晶片压电束能量采集器分析

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Single-degree-of-freedom lumped parameter model, conventional finite element method, and distributed parameter model have been developed to design, analyze, and predict the performance of piezoelectric energy harvesters with reasonable accuracy. In this article, a spectral finite element method for bimorph piezoelectric beam energy harvesters is developed based on the Timoshenko beam theory and the Euler-Bernoulli beam theory. Linear piezoelectric constitutive and linear elastic stress/strain models are assumed. Both beam theories are considered in order to examine the validation and applicability of each beam theory for a range of harvester sizes. Using spectral finite element method, a minimum number of elements is required because accurate shape functions are derived using the coupled electromechanical governing equations. Numerical simulations are conducted and validated using existing experimental data from the literature. In addition, parametric studies are carried out to predict the performance of a range of harvester sizes using each beam theory. It is concluded that the Euler-Bernoulli beam theory is sufficient enough to predict the performance of slender piezoelectric beams (slenderness ratio > 20, that is, length over thickness ratio > 20). In contrast, the Timoshenko beam theory, including the effects of shear deformation and rotary inertia, must be used for short piezoelectric beams (slenderness ratio < 5).
机译:已经开发出单自由度集总参数模型,常规有限元方法和分布式参数模型,以合理的精度设计,分析和预测压电能量收集器的性能。本文基于Timoshenko束理论和Euler-Bernoulli束理论,开发了双压电晶片压电束能量收集器的频谱有限元方法。假设线性压电本构模型和线性弹性应力/应变模型。考虑这两种射束理论是为了检验每种射束理论在一系列收割机尺寸上的有效性和适用性。使用频谱有限元方法,因为使用耦合的机电控制方程式可以得出精确的形状函数,所以需要最少数量的元素。使用现有的文献实验数据进行了数值模拟和验证。另外,使用每种射束理论进行参数研究以预测一系列收割机尺寸的性能。结论是,Euler-Bernoulli梁理论足以预测细长压电梁的性能(细长比> 20,即长宽比> 20)。相反,对于短压电梁(细长比<5),必须使用Timoshenko梁理论,包括剪切变形和旋转惯性的影响。

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