Stabilization a class of fractional-order polytopic differential inclusion systems and variable structure control

S. Balochian
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Abstract

In this paper, sliding mode control is utilized for stabilization of a particular class of polytopic differential inclusion systems with fractional-order-0<q<1. By defining a sliding surface with fractional integral formula, exploiting the concept of the norm of the state space, and obtaining sufficient conditions for stability of the sliding surface, a special feedback law is presented which enables the system states to reach the sliding surface and consequently creates a sliding mode control. Finally, performance of the method is illustrated using example and simulations
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一类分数阶多面体微分包涵系统的镇定与变结构控制
本文研究了一类分数阶-0<q<1的多面体微分包涵系统的滑模控制问题。通过用分数阶积分公式定义滑动面,利用状态空间范数的概念,得到滑动面稳定的充分条件,提出了一种特殊的反馈律,使系统状态到达滑动面,从而产生滑模控制。最后,通过实例和仿真验证了该方法的有效性
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