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首页> 外文期刊>Journal of intelligent material systems and structures >Disturbance observer-based terminal sliding mode control for effective performance of a nonlinear vibration energy harvester
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Disturbance observer-based terminal sliding mode control for effective performance of a nonlinear vibration energy harvester

机译:基于干扰观察者的终端滑动模式控制,用于非线性振动能量收割机的有效性能

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摘要

We propose a new scheme to control the coexisting attractors in a bistable piezomagnetoelastic power generator. Coexisting periodic or chaotic attractors frequently occur in nonlinear energy harvesters. For effective performance of the energy harvester, the system is desired to operate on the high-energy periodic orbit. Therefore, a controller may be used to force the system to operate on the high-energy orbit. In the present research, a disturbance observer-based terminal sliding mode control with input saturation is proposed to push the system from low-energy periodic and chaotic attractors to high-energy periodic attractors. Furthermore, to minimize the energy required for the controller, a genetic algorithm optimization is employed to determine the bound of the input saturation and parameters of the controller. A major advantage of the proposed control technique is tracking control while control input limitations, significant concerns for energy harvesting purpose, are present. The Lyapunov stability theorem of the closed-loop system is proven in the presence of control input saturation and external disturbance. In addition to the primary resonance, superharmonic resonance is considered. The numerical results show that the proposed method can successfully control and shift the vibration energy harvesting system between different attractors in the presence of uncertainty and with minimal control energy budget.
机译:我们提出了一种新的方案来控制双稳态压电磁力发电机中的共存吸引子。共存周期性或混沌吸引子经常发生在非线性能量收割机中。为了有效性能的能量收割机,希望该系统在高能量周期轨道上运行。因此,控制器可用于迫使系统在高能量轨道上操作。在本研究中,提出了一种具有输入饱和度的干扰观察者的终端滑动模式控制,从而将系统从低能量周期性和混沌吸引子推向高能的周期性吸引子。此外,为了最小化控制器所需的能量,采用遗传算法优化来确定控制器的输入饱和度和参数的界限。所提出的控制技术的主要优点是跟踪控制,同时控制输入限制,存在对能量采伐目的的重大问题。在控制输入饱和和外部干扰的存在下证明了闭环系统的Lyapunov稳定性定理。除了初级共振之外,考虑过谐振谐振。数值结果表明,该方法可以成功控制和移动不同吸引子之间的振动能量收集系统,在存在不确定度和最小控制能量预算中。

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