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Relaxing the Control-gain Assumptions of DSC Design for Nonlinear MIMO Systems

机译:放宽非线性MIMO系统的DSC设计的控制增益假设

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This work focuses on adaptive neural dynamic surface control (DSC) for an extended class of nonlinear MIMO strict-feedback systems whose control gain functions are continuous and possibly unbounded. The method is based on introducing a compact set which is eventually proved to be an invariant set: thanks to this set, the restrictive assumption that the upper and lower bounds of control gain functions must be bounded is removed. This method substantially enlarges the class of systems for which DSC can be applied. By utilizing Lyapunov theorem and invariant set theory, it is rigorously proved that all signals in the closed-loop systems are semi-globally uniformly ultimately bounded (SGUUB) and the output tracking errors converge to an arbitrarily small residual set. A simulation example is provided to demonstrate the effectiveness of the proposed approach.
机译:这项工作的重点是自适应非线性神经动态表面控制(DSC),用于一类扩展的非线性MIMO严格反馈系统,其控制增益函数是连续的,并且可能是无界的。该方法基于引入一个紧凑集合,该集合最终被证明是不变集合:由于有了这个集合,消除了必须限制控制增益函数的上下边界的限制性假设。这种方法极大地扩大了可应用DSC的系统类别。利用李雅普诺夫定理和不变集理论,严格证明了闭环系统中的所有信号都是半全局一致的最终有界(SGUUB),并且输出跟踪误差收敛到任意小的残差集。提供了一个仿真示例,以演示所提出方法的有效性。

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