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System Identification and Robust Controller Design Using Genetic Algorithms for Flexible Space Structures

机译:基于遗传算法的柔性空间结构系统辨识与鲁棒控制器设计

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This paper is concerned with the problem of identifying and controlling flexible structures. The structures used exhibit some of the characteristics found in large flexible space structures (LFSSs). Identifying LFSS are problematic in the sense that the modes are of low frequency, lightly damped, and often closely spaced. The proposed identification algorithm utilizes modal contribution coefficients to monitor the data collection. The algorithm is composed of a two-step process, where the input signal for the second step is recomputed based on knowledge gained about the system to be identified. In addition, two different intelligent robust controllers are proposed. In the first controller, optimization is concerned with performance criteria such as rise time, overshoot, control energy, and a robustness measure among others. Optimization is achieved by using an elitism based genetic algorithm (GA). The second controller uses a nested GA resulting in an intelligent linear quadratic regulator/linear quadratic Gaussian (LQR/LQG) controller design. The GAs in this controller are used to find the minimum distance to uncontrollability of a given system and to maximize that minimum distance by finding the optimal coefficients in the weighting matrices of the LQR/LQG controller. The proposed algorithms and controllers are tested numerically and experimentally on a model structure. The results show the effectiveness of the proposed two-step identification algorithm as well as the utilization of GAs applied to the problem of designing optimal robust controllers.
机译:本文涉及识别和控制柔性结构的问题。所使用的结构具有大型挠性空间结构(LFSS)中的某些特征。 LFSS的识别方式存在问题,因为这些方式的频率低,阻尼小并且通常间隔很近。所提出的识别算法利用模态贡献系数来监控数据收集。该算法由两步过程组成,其中第二步的输入信号是基于有关待识别系统的知识重新计算的。另外,提出了两种不同的智能鲁棒控制器。在第一个控制器中,优化与性能标准有关,例如上升时间,超调,控制能量和稳健性度量。通过使用基于精英的遗传算法(GA)实现优化。第二个控制器使用嵌套GA,从而实现了智能的线性二次调节器/线性二次高斯(LQR / LQG)控制器设计。该控制器中的GA用于查找到给定系统不可控制性的最小距离,并通过在LQR / LQG控制器的加权矩阵中找到最佳系数来最大化该最小距离。所提出的算法和控制器在模型结构上进行了数值和实验测试。结果表明,所提出的两步辨识算法的有效性以及遗传算法在设计最优鲁棒控制器中的应用。

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    Author(s):Marco P. SchoenMeasurement and Controls Engineering Research Center (MCERC), Department of Mechanical Engineering, Idaho State University, Pocatello, ID 83209Randy C. HooverColorado State University, Fort Collings, CO 80523Sinchai ChinvoraratKing Mongkut's Institute of Technology North Bangkok, Bangkok 10800, ThailandGerhard M. SchoenMeasurement and Control Laboratory, Swiss Federal Institute of Technology (ETH), CH-8092 Zurich, Switzerland;

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