论文标题

安全路径控制控制的时间调节

Time Governors for Safe Path-Following Control

论文作者

Arslan, Ömür

论文摘要

安全且平稳的机器人在障碍物周围运动是自动机器人的重要技能,尤其是在人和其他机器人周围运行时。通常,由于实时操作要求和机载计算限制,许多机器人运动计划和控制方法遵循两步方法:第一个构造A(例如,分段线性线性)的无碰撞参考路径,用于简化机器人模型,然后通过路径 - 围栏控制控制更准确和复杂的机器人模型,通过路径 - 指控控制执行参考计划。高度动态机器人系统的这种解耦机器人运动计划和控制方法的挑战正在确保路径遵循控制的安全以及成功完成参考计划。在本文中,我们介绍了一种新型的动力系统方法,用于在线闭环时间参数化,称为$ \ textit {a Time Condort} $,该参考路径是基于反馈运动预测的可证明正确且安全的路径控制控制的参考路径,其中使用预测的机器人运动在路径跟踪控制下的安全性运动的安全性进行了预先监控。在引入了安全路径的一般框架之后,我们提出了使用比例和高级衍生(PHD)路径跟踪控制的完全驱动的高阶机器人动力学的示例应用程序,其反馈运动预测是由Lyapunov Ellipsoids和vandemonde simpless执行的。在数值模拟中,我们研究了参考位置和速度反馈的作用,以及运动预测对路径跟踪性能和机器人运动的作用。

Safe and smooth robot motion around obstacles is an essential skill for autonomous robots, especially when operating around people and other robots. Conventionally, due to real-time operation requirements and onboard computation limitations, many robot motion planning and control methods follow a two-step approach: first construct a (e.g., piecewise linear) collision-free reference path for a simplified robot model, and then execute the reference plan via path-following control for a more accurate and complex robot model. A challenge of such a decoupled robot motion planning and control method for highly dynamic robotic systems is ensuring the safety of path-following control as well as the successful completion of the reference plan. In this paper, we introduce a novel dynamical systems approach for online closed-loop time parametrization, called $\textit{a time governor}$, of a reference path for provably correct and safe path-following control based on feedback motion prediction, where the safety of robot motion under path-following control is continuously monitored using predicted robot motion. After introducing the general framework of time governors for safe path following, we present an example application for the fully actuated high-order robot dynamics using proportional-and-higher-order-derivative (PhD) path-following control whose feedback motion prediction is performed by Lyapunov ellipsoids and Vandemonde simplexes. In numerical simulations, we investigate the role of reference position and velocity feedback, and motion prediction on path-following performance and robot motion.

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