Trajectory planning for a 6-axis robotic arm with particle swarm optimization algorithm

粒子群优化 计算机科学 弹道 机械臂 运动学 职位(财务) 运动规划 笛卡尔坐标系 机电一体化 点(几何) 轨迹优化 机器人 MATLAB语言 多项式的 控制理论(社会学) 算法 数学优化 人工智能 数学 最优控制 控制(管理) 物理 天文 数学分析 几何学 财务 经典力学 经济 操作系统
作者
Özge EKREM,Bekir Aksoy
出处
期刊:Engineering Applications of Artificial Intelligence [Elsevier]
卷期号:122: 106099-106099 被引量:125
标识
DOI:10.1016/j.engappai.2023.106099
摘要

Robotic arms, which are favored for usage in both large- and small-scale industrial regions, run into issues with numerous limits between the starting and ending locations in the working space when attempting to complete a particular task. With the solution to one of these problems, trajectory planning, the robotic arm manipulator can move from the starting point to the target point vibration-free, without hitting obstacles, and by choosing the shortest way. In this study, a robotic arm with 6 degrees of freedom, which is in the Mechatronics Engineering laboratory of Isparta University of Applied Sciences and whose prototype was realized by Acrome company, was used. In the study, the trajectory planning of the robotic arm was carried out using the MATLAB program and particle swarm optimization (PSO). Trajectory planning is developed using the PSO algorithm to determine the position of the robot at each point as it moves from its starting point to its target. Thus, time optimization was achieved by choosing the shortest path between the two points. Trajectory planning in joint space is aimed to ensure that the position, speed, and acceleration between the starting and ending points are continuous by using the fifth-order polynomial. The instant values of the joint variables used to determine the points followed by the manipulator were obtained by forward kinematics through the MATLAB program. Using forward kinematics, the position information of the manipulator was obtained by providing a transition from joint space to Cartesian space.
最长约 10秒,即可获得该文献文件

科研通智能强力驱动
Strongly Powered by AbleSci AI
科研通是完全免费的文献互助平台,具备全网最快的应助速度,最高的求助完成率。 对每一个文献求助,科研通都将尽心尽力,给求助人一个满意的交代。
实时播报
小逢逢完成签到,获得积分10
刚刚
haku发布了新的文献求助10
1秒前
dinghaifeng举报xixi求助涉嫌违规
1秒前
Twonej应助苹果新蕾采纳,获得30
1秒前
小马甲应助WEE采纳,获得10
1秒前
科研通AI6.1应助Zoe采纳,获得10
2秒前
芋圆发布了新的文献求助10
2秒前
眼睛大的可乐完成签到,获得积分10
2秒前
qianqian发布了新的文献求助10
3秒前
传奇3应助无限雪巧2采纳,获得30
3秒前
芮6769发布了新的文献求助10
4秒前
4秒前
5秒前
1313发布了新的文献求助10
5秒前
orixero应助坦率的刺猬采纳,获得10
5秒前
炙热鸿发布了新的文献求助10
6秒前
无极微光应助尊敬寒松采纳,获得20
6秒前
haku完成签到,获得积分10
6秒前
乐观幻波完成签到,获得积分10
7秒前
7秒前
木川完成签到,获得积分10
7秒前
Jameszcb发布了新的文献求助20
7秒前
8秒前
wshengnan发布了新的文献求助10
8秒前
思源应助清心采纳,获得10
9秒前
sssting完成签到,获得积分20
9秒前
爆米花应助秀丽笑容采纳,获得10
9秒前
小二郎应助一个大西瓜采纳,获得10
11秒前
英俊的铭应助木川采纳,获得10
11秒前
上官若男应助Wdw2236采纳,获得10
11秒前
11秒前
科目三应助姜生采纳,获得10
11秒前
13秒前
李yuanqi完成签到,获得积分10
13秒前
14秒前
轻松蘑菇发布了新的文献求助10
14秒前
zhong发布了新的文献求助10
14秒前
15秒前
斯文幻天完成签到,获得积分10
15秒前
历史真相完成签到,获得积分10
15秒前
高分求助中
Modern Epidemiology, Fourth Edition 5000
Kinesiophobia : a new view of chronic pain behavior 5000
Molecular Biology of Cancer: Mechanisms, Targets, and Therapeutics 3000
Digital Twins of Advanced Materials Processing 2000
Propeller Design 2000
Weaponeering, Fourth Edition – Two Volume SET 2000
Handbook of pharmaceutical excipients, Ninth edition 1500
热门求助领域 (近24小时)
化学 材料科学 医学 生物 工程类 有机化学 纳米技术 化学工程 生物化学 物理 计算机科学 内科学 复合材料 催化作用 物理化学 光电子学 电极 冶金 细胞生物学 基因
热门帖子
关注 科研通微信公众号,转发送积分 6011026
求助须知:如何正确求助?哪些是违规求助? 7558938
关于积分的说明 16135977
捐赠科研通 5157845
什么是DOI,文献DOI怎么找? 2762516
邀请新用户注册赠送积分活动 1741190
关于科研通互助平台的介绍 1633574