基于Denavit-Hartenberg约定的对偶四元数空间正运动学算法

Q4 Engineering Applied Engineering Letters Pub Date : 2023-01-01 DOI:10.18485/aeletters.2023.8.2.2
Nikola Zivkovic, J. Vidaković, M. Lazarevic
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引用次数: 0

摘要

正运动学是机器人设计、控制和仿真的基础。不同的正运动学算法已经发展到处理复杂的几何形状的机器人。提出了一种对偶四元数空间中的机器人正运动学算法。该方法采用Denavit-Hartenberg (DH)约定统一定义机器人运动链上关节的连续旋转和平移变换。本研究旨在利用对偶四元数和DH对流进行正运动学计算的优势,使该算法使用最少的计算参数,具有紧凑、直观、数值鲁棒性和计算效率高的特点,适合在ROS和类似软件中实现。在6DoF工业机器人RL15上对该算法进行了验证,给出了符号方程和数值仿真。
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Forward Kinematics Algorithm in Dual Quaternion Space Based on Denavit-Hartenberg Convention
: Forward kinematics is fundamental to robot design, control, and simulation. Different forward kinematics algorithms have been developed to deal with the complex geometry of a robot. This paper presents a robot forward kinematics algorithm in dual quaternion space. The presented method uses Denavit-Hartenberg (DH) convention for uniform definition of successive rotational and translational transformations in joints along the robot’s kinematic chain. This research aims to utilize the advantages of dual quaternions and DH convection for forward kinematics computation and make the algorithm, which is compact, intuitive, numerically robust, and computationally efficient as it uses the minimal number of parameters required for the computation, suitable for implementation in ROS and similar software. The algorithm is verified on the 6DoF industrial robot RL15, with the symbolic equations and numerical simulation presented.
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来源期刊
Applied Engineering Letters
Applied Engineering Letters Energy-Energy (all)
CiteScore
1.60
自引率
0.00%
发文量
5
审稿时长
7 weeks
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