基于改进金枪鱼群算法的机械臂时间最优轨迹规划  

Time optimal trajectory planning of robotic arm based on improved tuna swarm algorithm

作　　者：吴继春[1] 张斋武 杨永达 张平[1] 范大鹏[2] WU Jichun;ZHANG Zhaiwu;YANG Yongda;ZHANG Ping;FAN Da peng(School of Mechanical Engineering and Mechanics,Xiangtan University,Xiangtan 411105,China;Engineering Intelligent Academy of Sciences,National University of Defense Technology,Changsha 410073,China)

机构地区：[1]湘潭大学机械工程与力学学院,湖南湘潭411105 [2]国防科技大学智能科学学院,湖南长沙410073

出　　处：《计算机集成制造系统》2024年第12期4292-4301,共10页Computer Integrated Manufacturing Systems

基　　金：国家自然科学基金区域(湖南)创新发展联合基金资助项目(U19A2072)。

摘　　要：针对机械臂在满足运动学约束的前提下,以最短的时间完成工作任务的问题,提出一种基于改进金枪鱼群算法的机械臂最优时间轨迹规划。在标准的金枪鱼群算法(TSO)上对其进行优化,采用tent混沌种群初始化和莱维飞行等方法进行改进,并引入自适应阈值来提高算法的性能。该方法以6自由度串联机械臂为研究对象,建立时间优化目标数学模型,以3-5-3混合多项式插值函数为基础对其进行轨迹规划。实验结果表明,改进的金枪鱼群算法相比原始算法具有更高的寻优精度和更强的跳出局部最优解能力,其优化后得到的机械臂的位移、速度、加速度曲线平滑,无突变,从而表明改进的金枪鱼群算法能有效地实现机械臂时间最优轨迹规划。To enable the robotic arm to complete tasks quickly while satisfying kinematic constraints during its movement,an optimal time trajectory planning method for robotic arm based on improved Tuna Swarm Optimization(TSO)algorithm was proposed,which was optimized on the standard TSO algorithm and improved by employing the tent chaotic population initialization and Levy flight.An adaptive threshold was introduced to improve the performance of the algorithm.A mathematical model for time optimization objectives was established by taking 6-degree-of-freedom serial manipulator as the research subject,and a 3-5-3 blended polynomial interpolation function was employed as the foundation for trajectory planning.Experimental results showed that the improved TSO algorithm had higher optimization accuracy and a more robust ability to escape local optimal solutions than the original algorithms.The optimized robotic arm′s displacement,velocity and acceleration curves were smooth and free from abrupt changes,which indicated that the improved TSO algorithm could effectively achieve optimal time trajectory planning for the robotic arm.

关 键 词：改进金枪鱼群算法 混沌种群初始化 莱维飞行 自适应阈值 轨迹规划 

分 类 号：TP18[自动化与计算机技术—控制理论与控制工程] TP241[自动化与计算机技术—控制科学与工程]