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A New Discrete Reaching Law for Discrete-time Sliding Mode Control

机译:离散滑模控制的新离散到达律

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In this paper, a novel reaching law for discrete time sliding mode control is proposed. The law aims at reducing the width of quasi sliding mode band as well as fast reaching of the sliding variable to the sliding surface. While there are many existing reaching laws that give rise to an accelerated reaching phase, they often engender an initial spike in the control effort. This problem is addressed in the paper by defining a reaching law that regulates the rate of change of the sliding variable in such a way as to curtail the control effort. The proposed reaching law, when compared to the well established reaching law proposed first by Gao, Homaifa and Wang, leads to faster reaching with smaller Quasi Sliding Mode Band while maintaining the same control effort. The efficacy of the proposed reaching law has been verified through simulations and compared with the simulation results obtained for Gao's reaching law to illustrate its various advantages.
机译:本文提出了一种新颖的离散时间滑模控制到达律。该法律旨在减少准滑动模态带的宽度以及将滑动变量快速到达滑动表面。尽管有许多现有的到达律会导致加速到达阶段,但它们通常会导致控制工作的初期突增。在本文中,通过定义一种达到规律来解决此问题,该规律以减少控制工作量的方式调节滑动变量的变化率。与Gao,Homaifa和Wang首先提出的行之有效的到达定律相比,拟议的到达定律可以在保持相同控制力的同时,以较小的拟滑模带更快地到达。通过仿真验证了所提出的到达定律的有效性,并与高氏到达定律的仿真结果进行了比较,以说明其各种优点。

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