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Analysis of bifurcation behavior of a piecewise linear vibrator with electromagnetic coupling for energy harvesting applications

机译:具有能量收集应用的电磁耦合分段线性振动器的分叉行为分析

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摘要

Recently, nonlinearities have been shown to play an important role in increasing the extracted energy of vibration-based energy harvesting systems. In this paper, we study the dynamical behavior of a piecewise linear (PWL) spring-mass-damper system for vibration-based energy harvesting applications. First, we present a continuous time single degree of freedom PWL dynamical model of the system. Different configurations of the PWL model and their corresponding state-space regions are derived. Then, from this PWL model, extensive numerical simulations are carried out by computing time-domain waveforms, state-space trajectories and frequency responses under a deterministic harmonic excitation for different sets of system parameter values. Stability analysis is performed using Floquet theory combined with Filippov method, Poincaré map modeling and finite difference method (FDM). The Floquet multipliers are calculated using these three approaches and a good concordance is obtained among them. The performance of the system in terms of the harvested energy is studied by considering both purely harmonic excitation and a noisy vibrational source. A frequency-domain analysis shows that the harvested energy could be larger at low frequencies as compared to an equivalent linear system, in particular, for relatively low excitation intensities. This could be an advantage for potential use of this system in low frequency ambient vibrational-based energy harvesting applications. © 2014 World Scientific Publishing Company.
机译:近来,非线性已经显示出在增加基于振动的能量收集系统的提取能量中起重要作用。在本文中,我们研究了基于振动的能量收集应用的分段线性(PWL)弹簧质量阻尼器系统的动力学行为。首先,我们提出了一个连续时间单自由度的PWL系统动力学模型。得出PWL模型的不同配置及其对应的状态空间区域。然后,从该PWL模型中,通过在确定性谐波激励下针对不同组的系统参数值计算时域波形,状态空间轨迹和频率响应,来进行广泛的数值模拟。使用Floquet理论,Filippov方法,庞加莱地图建模和有限差分法(FDM)进行稳定性分析。使用这三种方法计算浮点乘数,并且在它们之间获得了良好的一致性。通过同时考虑纯谐波激励和噪声振动源,研究了系统在收集能量方面的性能。频域分析表明,与等效线性系统相比,低频时所采集的能量可能更大,尤其是对于相对较低的激发强度而言。这可能是该系统在基于低频环境振动的能量收集应用中潜在使用的优势。 ©2014世界科学出版公司。

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