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Stochastic resonance energy harvesting for a rotating shaft subject to random and periodic vibrations: influence of potential function asymmetry and frequency sweep

机译:随机谐振能量采集,旋转轴受到随机和周期性振动的影响:潜在函数不对称和频率扫描的影响

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摘要

Stochastic resonance is referred to as a physical phenomenon that is manifest in nonlinear systems whereby a weak periodic signal can be significantly amplified with the aid of inherent noise or vice versa. In this paper, stochastic resonance is considered to harvest energy from two typical vibrations in rotating shafts: random whirl vibration and periodic stick-slip vibration. Stick-slip vibrations impose a constant offset in centrifugal force and distort the potential function of the harvester, leading to potential function asymmetry. A numerical analysis based on a finite element method was conducted to investigate stochastic resonance with potential function asymmetry. Simulation results revealed that a harvester with symmetric potential function generates seven times higher power than that with asymmetric potential function. Furthermore, a frequency-sweep analysis also showed that stochastic resonance has hysteretic behavior, resulting in frequency difference between up-sweep and down-sweep excitations. An electromagnetic energy harvesting system was constructed to experimentally verify the numerical analysis. In contrast to traditional stochastic resonance harvesters, the proposed harvester uses magnetic force to compensate the offset in the centrifugal force. System identification was performed to obtain the parameters needed in the numerical analysis. With the identified parameters, the numerical simulations showed good agreement with the experiment results with around 10% error, which verified the effect of potential function asymmetry and frequency sweep excitation condition on stochastic resonance. Finally, attributed to compensating the centrifugal force offset, the proposed harvester generated nearly three times more open-circuit output voltage than its traditional counterpart.
机译:随机共振被称为在非线性系统中显现的物理现象,由此借助于固有的噪音可以显着放大弱周期信号,反之亦然。在本文中,随机共振被认为是从旋转轴上的两个典型振动收获能量:随机旋转振动和周期性粘滑振动。粘滑振动在离心力下施加恒定的偏移,并扭曲收割机的潜在功能,导致潜在的函数不对称。进行了基于有限元方法的数值分析,以研究具有潜在函数不对称的随机共振。仿真结果表明,具有对称电位功能的收割机产生的功率高于与不对称潜在功能的功率更高的七倍。此外,频率扫描分析还显示随机共振具有滞后行为,从而导致扫描和扫描扫描激励之间的频率差。构建电磁能量收集系统以实验验证数值分析。与传统的随机共振收割机相比,所提出的收割机使用磁力来补偿离心力的偏移。进行系统识别以获得数值分析所需的参数。通过识别的参数,数值模拟显示出良好的一致性与实验结果,约10%误差,这验证了潜在函数不对称和频率扫描激发条件对随机共振的影响。最后,归因于补偿离心力偏移,所提出的收割机产生的开路输出电压近三倍,而不是传统的对应物。

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