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Robust reliable Sliding Mode H_∞ Control for Uncertain Stochastic Nonlinear Jump Systems with actuator failures

机译:具有执行器故障的不确定随机非线性跳跃系统的鲁棒可靠滑模H_∞控制

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摘要

The problems of stochastic stability and robust reliable sliding mode H_∞ control for a class of nonlinear matched and mismatched uncertain systems with stochastic jumps are considered in this paper. A more practical model of actuator failures than outage is considered. Based on the state feedback method, the resulting closed-loop systems are reliable in that they remain robust stochastically stable and satisfy a certain level of H_∞ disturbance attenuation not only when all actuators are operational, but also in case of some actuator failures. The uncertain system under consideration may have mismatched norm bounded uncertainties in the state matrix. The transition of the jumping parameters in the systems is governed by a finite-state markov process. A sufficient condition is given for the existence of integral sliding surface in terms of linear matrix inequalities (LMIs). Then, a reaching motion controller is designed such that the resulting closed-loop system can be driven onto the desired sliding surface in finite time. Moreover, a state feedback controller is also constructed by using the solution of LMIS. Finally, we give a design example in order to show the effectiveness of our method.
机译:研究了一类具有随机跳跃的非线性匹配和不匹配不确定系统的随机稳定性和鲁棒可靠的滑模H_∞控制问题。考虑了一种比停机更实用的执行器故障模型。基于状态反馈方法,所得的闭环系统是可靠的,因为它们不仅在所有致动器都工作时而且在某些致动器发生故障的情况下,仍能保持鲁棒的随机稳定性并满足一定水平的H_∞干扰衰减。所考虑的不确定系统在状态矩阵中可能具有不匹配的范数界不确定性。系统中跳跃参数的转换由有限状态马尔可夫过程控制。就线性矩阵不等式(LMI)而言,给出了存在整体滑动表面的充分条件。然后,设计一个到达运动控制器,以便可以在有限的时间内将生成的闭环系统驱动到所需的滑动表面上。此外,还使用LMIS的解决方案构造了状态反馈控制器。最后,我们给出一个设计实例,以证明我们方法的有效性。

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