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Design and experiment of controlled bistable vortex induced vibration energy harvesting systems operating in chaotic regions

机译:在混沌地区运行的受控双稳态涡激振动能量采集系统的设计与实验

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Vortex induced vibration based energy harvesting systems have gained interests in these recent years due to its potential as a low water current energy source. However, the effectiveness of the system is limited only at a certain water current due to the resonance principle that governs the concept. In order to extend the working range, a bistable spring to support the structure is introduced on the system. The improvement on the performance is essentially dependent on the bistable gap as one of the main parameters of the nonlinear spring. A sufficiently large bistable gap will result in a significant performance improvement. Unfortunately, a large bistable gap might also increase a chance of chaotic responses, which in turn will result in diminutive harvested power. To mitigate the problem, an appropriate control structure is required to stabilize the chaotic vibrations of a VIV energy converter with the bistable supporting structure. Based on the nature of the double-well potential energy in a bistable spring, the ideal control structure will attempt to drive the responses to inter-well periodic vibrations in order to maximize the harvested power. In this paper, the OGY control algorithm is designed and implemented to the system. The control strategy is selected since it requires only a small perturbation in a structural parameter to execute the control effort, thus, minimum power is needed to drive the control input. Facilitated by a wake oscillator model, the bistable VIV system is modelled as a 4-dimensional autonomous continuous-time dynamical system. To implement the controller strategy, the system is discretized at a period estimated from the subspace hyperplane intersecting to the chaotic trajectory, whereas the fixed points that correspond to the desired periodic orbits are estimated by the recurrence method. Simultaneously, the Jacobian and sensitivity matrices are estimated by the least square regression method. Based on the defined fixed point and the linearized model, the control gain matrix is calculated using the pole placement technique. The results show that the OGY controller is capable of stabilizing the chaotic responses by driving them to the desired inter-well period-one periodic vibrations and it is also shown that the harvested power is successfully improved. For validation purpose, a real-time experiment was carried out on a computer-based forced-feedback testing platform to validate the applicability of the controller in real-time applications. The experimental results confirm the feasibility of the controller to stabilize the responses.
机译:近年来,基于涡激振动的能量收集系统因其作为低水流能源的潜力而备受关注。然而,由于控制该概念的共振原理,该系统的有效性仅在一定的水流下受到限制。为了扩大工作范围,在系统上引入了用于支撑结构的双稳态弹簧。性能的提高基本上取决于作为非线性弹簧主要参数之一的双稳态间隙。足够大的双稳态间隙将导致显着的性能改善。不幸的是,较大的双稳态间隙也可能增加混沌响应的机会,这反过来又会导致收获的能量减小。为了减轻该问题,需要适当的控制结构来稳定具有双稳态支撑结构的VIV能量转换器的混沌振动。基于双稳态弹簧中双阱势能的性质,理想的控制结构将尝试驱动对阱间周期性振动的响应,以使所收集的功率最大化。本文设计并实现了系统的OGY控制算法。选择控制策略是因为它只需要对结构参数进行很小的扰动即可执行控制工作,因此,需要最小的功率来驱动控制输入。在唤醒振荡器模型的帮助下,双稳态VIV系统被建模为4维自治连续时间动力系统。为了实现控制器策略,在从与混沌轨迹相交的子空间超平面估计的周期内离散化系统,而通过递归方法估计与所需周期轨道相对应的固定点。同时,通过最小二乘回归法估计雅可比矩阵和灵敏度矩阵。基于定义的固定点和线性化模型,使用极点放置技术计算控制增益矩阵。结果表明,OGY控制器能够通过将其驱动到所需的井间周期一周期振动来稳定混沌响应,并且还表明成功地提高了采集功率。为了进行验证,在基于计算机的强制反馈测试平台上进行了实时实验,以验证控制器在实时应用中的适用性。实验结果证实了控制器稳定响应的可行性。

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