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Performance of tapered cantilever piezoelectric energy harvester based on Euler-Bernoulli and Timoshenko Beam theories

机译:基于Euler-Bernoulli和Timoshenko Beam理论的锥形悬臂压电能量采集器的性能

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The cantilever beam configuration plays an important role in the power extracted from the vibration-based piezoelectric energy harvesters. Although it has already been proven that triangular and trapezoidal shapes optimize and improve the electrical output of the piezoelectric energy harvesters, the impact of other shapes has not been considered. It is necessary to figure out which shape can provide the maximum amount of power and efficiency, as well. In this article, a complete study regarding the influence of non-uniform theories using both Timoshenko and Euler-Bernoulli beams for both unimorph and bimorph states is carried out. The width and height of the cantilever beams are changed based on the degree of the polynomial function. To solve the equations, finite element method with the application of two different elements including 4-degree-of-freedom model and 8-degree-of-freedom model is adopted. Based on the analysis, it can be concluded that by increasing the degree of non-uniformity and slenderness ratio, the amount of harvested electrical output rises. Moreover, the difference between two beam theories is significant for thick beams with small slenderness ratios. In addition, the effects of non-uniformity including the tapering ratio described by polynomial functions on the efficiency of piezoelectric energy harvesters are studied.
机译:悬臂梁配置在从基于振动的压电能量收集器中提取的功率中起着重要作用。尽管已经证明三角形和梯形形状可以优化和改善压电能量收集器的电输出,但是尚未考虑其他形状的影响。还必须弄清楚哪种形状也可以提供最大的功率和效率。在本文中,对使用Timoshenko光束和Euler-Bernoulli光束对单压电晶片和双压电晶片状态的非均匀理论的影响进行了完整的研究。悬臂梁的宽度和高度根据多项式函数的次数而变化。为了求解这些方程,采用了有限元法,并应用了两个不同的元素,包括4自由度模型和8自由度模型。基于该分析,可以得出结论,通过增加不均匀程度和细长比,收获的电力输出量增加。而且,两个梁理论之间的差异对于细长比较小的厚梁是很重要的。此外,还研究了多项式函数描述的不均匀度(包括渐缩比)对压电能量采集器效率的影响。

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