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Gain-Scheduled ${cal H}_{infty}$ Control for WECS via LMI Techniques and Parametrically Dependent Feedback Part II: Controller Design and Implementation

机译:通过LMI技术和参数相关的反馈对WECS进行增益调度的$ {cal H} _ {infty} $控制第二部分:控制器设计和实现

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摘要

The control of wind-energy conversion systems (WECSs) is still a challenging task for design engineers. Despite being ubiquitous in the wind industry, the performance of classical proportional–integral–derivative controllers is not ideal, and they require additional notch filters to handle turbine nonlinearity. This has triggered interest toward advanced control concepts that are multiobjective and multivariable. With optimality, feedback, and robustness being prerequisites in developing control policies that guarantee high-integrity and fault-tolerant control systems, ${cal H}_{infty}$ control theory has become a standard design method of choice over the past two decades and is gaining prominence in industrial (and WECS) control applications. Based on the linear matrix inequality approach, this paper presents a comprehensive and systematic way of applying the ${cal H}_{infty}$ control design algorithm for automatically gain-scheduling the linear-parameter-varying turbine plant along parameter trajectories. Control seeks to regulate both power and voltage via a synthesis of two controllers, namely, pitch and generator torque, respectively, for a megawatt-class WECS. Digital simulations executed in a MATLAB/Simulink environment ascertain that the control paradigm meets the objectives of optimizing power conversion throughout the operating envelope, as well as eliminating power oscillations through system damping.
机译:对于设计工程师而言,风能转换系统(WECS)的控制仍然是一项艰巨的任务。尽管在风能行业无处不在,经典的比例积分微分控制器的性能还是不理想的,它们需要额外的陷波滤波器来处理涡轮的非线性。这引起了人们对多目标和多变量高级控制概念的兴趣。在开发控制策略以确保高完整性和容错控制系统的前提下,以最优性,反馈性和鲁棒性为前提,在过去的二十年中,$ {cal H} _ {infty} $控制理论已成为一种标准的设计方法。并在工业(和WECS)控制应用中日益突出。基于线性矩阵不等式方法,本文提出了一种应用$ {cal H} _ {infty} $控制设计算法的综合,系统的方法,该算法可根据参数轨迹自动增益调度线性参数变化的涡轮机。对于兆瓦级WECS,控制旨在通过综合两个控制器(分别是螺距和发电机转矩)来调节功率和电压。在MATLAB / Simulink环境中执行的数字仿真确定了控制范例满足了优化整个工作范围内的功率转换以及消除系统阻尼引起的功率振荡的目标。

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