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Robust Output-Feedback Formation Control Design for Nonholonomic Mobile Robot (NMRs)

机译:非专门移动机器人(NMRS)的鲁棒输出反馈形成控制设计

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This paper addresses the systematic approach to design formation control for kinematic model of unicycle-type nonholonomic mobile robots. These robots are difficult to stabilize and control due to their nonintegrable constraints. The difficulty of control increases when there is a requirement to control a cluster of nonholonomic mobile robots in specific formation. In this paper, the design of the control scheme is presented in a three-step process. First, a robust state-feedback point-to-point stabilization control is designed using sliding mode control. In the second step, the controller is modified so as to address the tracking problem for time-varying reference trajectories. The proposed control scheme is shown to provide the desired robustness properties in the presence of the parameter variation, in the region of interest. Finally, in third step, tracking problem of a single nonholonomic mobile robot extends to formation control for a group of mobile robots in the leader-follower scenario using integral terminal- based sliding mode control augmented with stabilizing control. Starting with the transformation of the mathematical model of robots, the proposed controller ensures that the robots maintain a constant distance between each other to avoid collision. The main problem with the proposed controller is that it requires all states specially velocities. Therefore, the state-feedback control scheme is then extended to output feedback by incorporating a highgain observer. With the help of Lyapunov analysis and appropriate simulations, it is shown that the proposed output-feedback control scheme achieves the required control objectives. Furthermore, the closed loop system trajectories reach to desired equilibrium point in finite time while maintaining the special pattern.
机译:本文介绍了独轮车型非完整移动机器人运动模型设计控制的系统方法。由于其不可抗性的约束,这些机器人难以稳定和控制。当需要控制特定形成中的非完整移动机器人群集时,控制难度增加。在本文中,在三步过程中提出了控制方案的设计。首先,使用滑动模式控制设计了强大的状态反馈点对点稳定控制。在第二步中,控制器被修改以解决时变参考轨迹的跟踪问题。所提出的控制方案被示出在感兴趣区域的参数变化存在下提供所需的鲁棒性特性。最后,在第三步中,使用基于整体终端的滑动模式控制在稳定控制中扩展了一组非完整移动机器人的跟踪问题,对一组移动机器人进行了一组移动机器人的形成控制。从机器人的数学模型的转换开始,所提出的控制器确保机器人保持彼此之间的恒定距离以避免碰撞。所提出的控制器的主要问题是它需要所有州的特殊速度。因此,通过结合高达达观察者,将状态反馈控制方案扩展到输出反馈。在Lyapunov分析和适当的模拟的帮助下,表明所提出的输出反馈控制方案实现所需的控制目标。此外,闭环系统轨迹在保持特殊模式的同时达到有限时间的所需平衡点。

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