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Optimal vibration energy harvesting from non-prismatic axially functionally graded piezolaminated cantilever beam using genetic algorithm

机译:利用遗传算法从非棱柱轴向功能梯度压电化悬臂梁中最佳振动能量收集

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Optimal vibration-based energy harvesting from the axially functionally graded non-prismatic piezolaminated cantilever beam using finite element and genetic algorithm has been proposed in this article. The functionally graded material (i.e. non-homogeneous) in the axial direction is considered, where the cross section is varied (continuously decreasing from root to tip of such cantilever beam) using a proposed power law formula. The shape variations of piezolaminated cantilever (such as linear, parabolic and cubic) have been modelled using the Euler-Bernoulli beam theory. Hamilton's principle is used in order to derive the governing equation of motion. The governing equation is solved by considering two-noded beam element with 2 degrees of freedom at each node. The responses (such as frequency, voltage and output power) are compared between uniform and the axially functionally graded beam with arbitrary power gradient index. The effects of taper (both in the width and height directions) on output power along with frequency and voltage are analysed for axially functionally graded beam. In order to maximise the output power within the allowable limits of voltage and stresses, a real-coded genetic algorithm-based constrained optimisation technique has been proposed.
机译:本文提出了利用有限元和遗传算法从轴向功能梯度非棱柱压电化悬臂梁中最佳基于振动的能量收集方法。考虑轴向上的功能梯度材料(即非均匀材料),其中使用建议的幂定律公式来改变横截面(从此类悬臂梁的根部到尖端连续减小)。压电化悬臂梁(例如线性,抛物线形和立方形)的形状变化已使用Euler-Bernoulli梁理论建模。使用汉密尔顿原理来导出运动的控制方程。通过考虑在每个节点处具有2个自由度的两节点梁单元来求解控制方程。比较具有任意功率梯度指数的均匀光束和轴向功能渐变光束之间的响应(例如频率,电压和输出功率)。对于轴向功能渐变光束,分析了锥度(在宽度和高度方向上)对输出功率以及频率和电压的影响。为了在电压和应力的允许范围内最大化输出功率,提出了一种基于实编码遗传算法的约束优化技术。

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