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Combining Prescribed Tracking Performance and Controller Simplicity for a Class of Uncertain MIMO Nonlinear Systems With Input Quantization

机译:一类具有输入量化的不确定MIMO非线性系统的规定跟踪性能和控制器简单性的组合

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For the class of multi-input multi-output nonlinear systems, comprised of fully interconnected strict-feedback subsystems, having uncertain, though locally Lipschitz nonlinearities and input quantization equipped with a hysteretic property, the objective is to construct a closed-loop system that combines prescribed, output trajectory tracking performance attributes (maximum overshoot, minimum convergence rate, maximum steady-state error), and a low-complexity control solution. In this paper, the task is succeeded by designing a state-feedback controller that is not only structurally and computationally simple, but additionally it is decentralized and requires knowledge of the desired output trajectories only at each time instant. Further, no time derivatives of the output references are utilized. The aforementioned functionalities are achieved irrespectively of the quantization parameters, which besides being unknown, are considered as piecewise constant functions of time. Simulations are provided to verify and clarify the theoretical findings.
机译:对于由完全互连的严格反馈子系统组成的多输入多输出非线性系统,尽管具有局部滞后非线性和具有滞后特性的输入量化具有不确定性,但目标是构建一个闭环系统,该系统结合了规定的输出轨迹跟踪性能属性(最大过冲,最小收敛率,最大稳态误差)和低复杂度的控制解决方案。在本文中,通过设计一种状态反馈控制器成功完成了该任务,该控制器不仅在结构和计算上都很简单,而且是分散式的,只需要在每个时刻都知道所需的输出轨迹。此外,没有利用输出参考的时间导数。与量化参数无关地实现上述功能,除了未知的量化参数外,还可以将其视为时间的分段常数。提供模拟以验证和澄清理论发现。

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