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Time-optimal and jerk-continuous trajectory planning for robot manipulators with kinematic constraints

机译:具有运动学约束的机器人机械手的时间最优和急动连续轨迹规划

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摘要

In this paper a high smooth trajectory planning method is presented to improve the practical performance of tracking control for robot manipulators. The strategy is designed as a combination of the planning with multi-degree splines in Cartesian space and multi-degree B-splines in joint space. Following implementation, under the premise of precisely passing the via-points required, the cubic spline is used in Cartesian space planning to make either the velocities or the accelerations at the initial and ending moments controllable for the end effector. While the septuple B-spline is applied in joint space planning to make the velocities, accelerations and jerks bounded and continuous, with the initial and ending values of them configurable. In the meantime, minimum-time optimization problem is also discussed. Experimental results show that, the proposed approach is an effective solution to trajectory planning, with ensuring a both smooth and efficiency tracking performance with fluent movement for the robot manipulators.
机译:本文提出了一种高平滑的轨迹规划方法,以提高机器人操纵器跟踪控制的实际性能。该策略的设计是将规划与笛卡尔空间中的多度样条和关节空间中的多度B样条相结合。实施之后,在精确通过所需通孔的前提下,三次样条用于笛卡尔空间规划,以使末端执行器在初始和结束时刻的速度或加速度可控。当将B样条曲线用于联合空间规划时,可以使速度,加速度和猛击有界且连续,并且它们的初始值和最终值都是可配置的。同时,还讨论了最小时间优化问题。实验结果表明,所提出的方法是一种有效的轨迹规划解决方案,能够确保流畅且高效的跟踪性能以及流畅的运动。

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