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Practical trajectory tracking of random. Lagrange systems

机译:随机的实际轨迹跟踪。 拉格朗日系统

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The problem of trajectory tracking is considered in this paper for Lagrange systems disturbed by second moment processes. For random differential equations, the concept of noise-to-state practical stability and its criterion are proposed. A state-feedback tracking control is designed by using vectorial backstepping method, which covers Slotine-Li controller and "PD+" controller as special cases. As natural extension, adaptive control is further researched, and a practical equivalence principle is presented. For the above two cases, results of global noise-to-state stability of closed-loop systems are obtained, and practical trajectory tracking can be achieved under a practical parameters-tuning principle. Simulations are conducted for a nonlinear benchmark system to illustrate the effectiveness and advantages of the proposed new control strategies. (C) 2019 Elsevier Ltd. All rights reserved.
机译:在本文中考虑了轨迹跟踪的问题,用于通过第二时刻过程扰乱的拉格朗日系统。 对于随机微分方程,提出了噪声与状态的实际稳定性的概念及其标准。 通过使用viefial backstepping方法设计了一种状态反馈跟踪控制,该方法将Slotine-Li控制器和“PD +”控制器覆盖为特殊情况。 作为自然延伸,进一步研究了自适应控制,并提出了实际的等效原理。 对于上述两种情况,获得了闭环系统的全局噪声到状态稳定性的结果,并且可以在实际参数调谐原理下实现实际的轨迹跟踪。 对非线性基准系统进行了模拟,以说明所提出的新控制策略的有效性和优势。 (c)2019年elestvier有限公司保留所有权利。

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