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A State-Space Model Inversion Control Method for Shake Table Systems

机译:摇动台系统的状态模型反转控制方法

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Shake tables used to perform laboratory dynamic testing of structures are commonly powered by hydraulic servoactuators. Due to the inherent non-linearity of servohydraulic systems, advanced control algorithms are required to achieve accurate reference tracking. Traditionally, these algorithms have been based on estimating, at a first stage, the Frequency Response Function of the system and inverting it to yield the Impedance Function. The Impedance is then operated with the desired system output and the result transformed into time domain to obtain an initial estimate of the drive to be fed to the system. This estimate is improved during the test in an iterative fashion. One of the main drawbacks of this approach is the fact that references which are not known beforehand and change in real time, cannot be directly addressed. In this work, a control method based on the inversion of a state-space model of the servo-actuator is presented. First off, a non-linear model of the testing system is developed. Next, a Feedback Linearization procedure to minimize servovalve non linearities is explained and the state-space identification procedure is described. Then, the model inversion method is addressed, together with the state variables estimator required to perform real time control. Finally, the simulation results obtained are discussed. The suggested method shows an excellent performance in numerical experiments; nevertheless, further studies must be undertaken to ensure its successful implementation in actual shake table systems.
机译:用于执行结构的实验室动态测试的摇动表通常由液压伺服件提供动力。由于伺服液系统的固有非线性,需要先进的控制算法来实现准确的参考跟踪。传统上,这些算法基于估计系统的频率响应函数并反转它以产生阻抗函数。然后,使用所需的系统输出操作阻抗,结果变换为时域以获得要馈送到系统的驱动器的初始估计。以迭代方式在测试期间提高了这种估计。这种方法的主要缺点之一是事实上,预先知道并实时改变的引用不能直接寻址。在这项工作中,提出了一种基于伺服致动器的状态空间模型的反演的控制方法。首先,开发了测试系统的非线性模型。接下来,解释以最小化伺服阀非线性的反馈线性化过程,并且描述了状态空间识别过程。然后,解决模型反转方法,以及执行实时控制所需的状态变量估计器。最后,讨论了所获得的模拟结果。建议的方法在数值实验中显示出优异的性能;尽管如此,必须进行进一步的研究,以确保其在实际摇动台系统中的成功实施。

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