具有库仑摩擦的二连杆机器人系统的整体滑模控制器的设计与表征

Dena Hameed Tu'ma, A. Hammoudi
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摘要

利用积分滑模控制器(ISMC)设计补偿非线性系统中的不确定性和干扰。本文的主要目标是设计一个坚固的控制器来观察二连杆机器人的性能。机械系统的非线性是研究人员在制定控制系统时所面临的共同问题。该问题的最佳解决方案是设计滑模控制器(SMC)来控制非线性系统。本文研究了受扰动和参数不确定性影响的两连杆机器人,并对系统各环节的摩擦惯性进行了库仑摩擦。首先设计经典滑模控制器(CSMC),然后设计积分滑模控制器(ISMC)。众所周知,CSMC包括两个阶段:到达阶段和滑动阶段。SMC存在已知的“抖振”现象,这被认为是一种临界情况和不合适的特征。颤振被描述为跨越开关表面的弯曲运动。在目前的研究中,通过使用饱和函数替代符号函数来衰减抖振。虽然SMC可以被认为是一种很好的控制非线性系统的方法。作为不需要的功能,它继续遭受长时间的沉淀。ISMC是减少非线性系统沉降时间和控制非线性系统的一种很好的方法。ISMC执行简单、健壮,被认为是一种主动、强大的技术。在ISMC设计中最显著的优点是取消了传统SMC设计的主要环节——到达阶段。用二连杆机器人系统验证了CSMC和ISMC算法的性能。利用ISMC和CSMC对系统进行了仿真,得到了系统渐近稳定的结果。CSMC与ISMC的比较。ISMC在较短时间内跟踪目标位置的性能优于CSMC。最后,MATLAB2019a软件包就依托了这项工作。
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Characterization and Designing Integral Sliding Mode Controller for 2-Link Robot System with Coulomb Friction
The indemnification of uncertainty and disturbance which is added to non-linear systems by an Integral Sliding Mode Controller (ISMC) design. the key target of this paper is designing a sturdy controller to observe the performance of a 2-link robot. The nonlinearity in mechanical systems is a shared issue that the researchers are facing in formulating control systems for it. The best solution to this problem is a design Sliding Mode Controller (SMC) for controlling a nonlinear system. In the current paper, 2-link robot is studied which suffering from disturbances and parameter uncertainty and coulomb friction as additional to friction inertia of the system for each link. firstly, Classical Sliding Mode Controller (CSMC) is designed and then Integral Sliding Mode Controller (ISMC). As known, CSMC includes two phases: reaching phase and sliding phase. SMC is suffering from the known phenomenon as "chattering" which is supposed as a critical case and unsuitable characteristic. chattering is described as a curvy movement span the switching surface. In the current study, the chattering is attenuated by employing a saturation function alternative of a sign function. Although SMC can be considered as a good way of controlling nonlinear systems. Where it continues to suffer from the long settling time as undesired features. ISMC is a good method can be employed for reducing the settling time and controlling a nonlinear system. ISMC is easy, robust execution and supposes as an active and strong technique. The most significant advantage in ISMC designing, the reaching phase is canceled that considered a major part of designing classical SMC. The 2 link Robot system was used for proving the performance of CSMC and ISMC algorithms. The outcomes received from the simulations utilizing the ISMC and CSMC which fulfilled asymptotic stability for the system. In comparative between CSMC and ISMC. ISMC is better than CSMC in the good performance of tracking the desired position with less time.  Finally, MATLAB2019a software package has relied upon this work.
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