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A component coupling approach to dynamic analysis of a buckled, bistable vibration energy harvester structure

机译:一种弯曲,双稳态振动能量收割机结构动态分析的组件耦合方法

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Over the past ten years, the energy harvesting community has focused on bistable structures as a means of broadening the working frequency range and, by extension, the effective efficiency of vibration-based power scavenging systems. In the current study, a new method is implemented to statically and dynamically analyze a bistable buckled, multi-component coupled structure designed specifically for low-frequency (< 30Hz) vibration energy harvesting. First, the system is divided into its individual components and the governing equations for each part are developed based on Euler-Bernoulli beam theory. These governing equations are then solved in one single system of equations by applying geometrical and force-moment boundary conditions at the connections. Solving the nonlinear static equations gives the critical buckling loads, as well as the exact static, post-buckled configuration of the system about which the dynamic response is formulated. The natural frequencies and mode shapes of the system are obtained by solving the free vibration case of the linearized buckled structure, which are then used as spatial functions in a Galerkin approach to discretize the nonlinear partial differential equations of the coupled system. To validate the modeling approach, the obtained results are compared with the ones captured from both finite element analysis model and the experimental setup, which shows good agreement between them. Furthermore, the amplitude-frequency response of the system and snap-through regime with the variation of various parameters, including exciting frequency, base vibration and buckling loads are investigated based on the developed model. It is shown that for a weakly buckled configuration, bistable motion can be captured for a wide range of frequencies, which is crucial for the performance of energy harvesting devices.
机译:在过去的十年中,能量收集群落的专注于双稳态结构作为扩大工作频率范围的手段,并通过延伸,通过延伸,振动的电力清除系统的有效效率。在本前研究中,实现了一种静态和动态地分析专门设计用于低频(<30Hz)振动能量收集的双稳态弯曲的多组分耦合结构的新方法。首先,系统被分成其各个组件,并且每个部件的控制方程是基于Euler-Bernoulli光束理论开发的。然后通过在连接处施加几何和力矩边界条件,在一个方程系统中解决这些控制方程。求解非线性静态方程给出了关键屈曲负载,以及制定动态响应的系统的精确静态,后屈曲配置。通过求解线性化弯曲结构的自由振动壳体来获得系统的自然频率和模式形状,然后用作Galerkin方法中的空间函数来实现,以使耦合系统的非线性部分微分方程分开。为了验证建模方法,将获得的结果与来自有限元分析模型和实验设置捕获的结果进行比较,这在它们之间显示了良好的一致性。此外,基于开发的模型研究了具有各种参数的变化,包括各种参数的变化,包括励磁频率,基本振动和屈曲负载的幅度频率响应。结果表明,对于弱弯曲的配置,可以捕获双稳运动,以获得各种频率,这对于能量收集装置的性能至关重要。

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