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作者:

Xu, Jingjing (Xu, Jingjing.) | Liu, Zhifeng (Liu, Zhifeng.) (学者:刘志峰) | Cheng, Qiang (Cheng, Qiang.) (学者:程强) | Zhao, Yongsheng (Zhao, Yongsheng.) (学者:赵永胜) | Pei, Yanhu (Pei, Yanhu.) | Yang, Congbin (Yang, Congbin.)

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摘要:

This study presents three new screw-based inverse kinematics (IK) sub-problems and their corresponding models, which could be applied to find the IK solutions for manipulators with rotational joints. The three sub-problems are described as: rotation about three axes with two intersecting axes that do not intersect with a third axis or three non-intersecting and non-coplanar axes; rotation about four axes and either the second or third joint angle is known; and rotation about five axes and the second and fourth joint angles are known. In the IK models, the rotational motion of a single point located outside of the axes can be described by using a system of multivariate quadratic equations based on the geometrical relationship. According to these descriptions, each sub-problem is converted into three PK-1 sub-problems. To demonstrate the generality of the sub-problems to different manipulators, the IK models were used to solve the IK problems for the robots with four, six, and eight degrees of freedom (DOF) respectively. Moreover, considering the 4-DOF robot (a redundant manipulator) as the research object, the computational efficiency and applicability of the presented IK models were proven by applying the IK solutions to a robotic trajectory planning problem with obstacle avoidance in a real setting. (C) 2018 Published by Elsevier Inc.

关键词:

Geometrical relationship Inverse kinematics Redundant manipulator Rotational joints Screw theory

作者机构:

  • [ 1 ] [Liu, Zhifeng]Beijing Univ Technol, Key Lab Adv Mfg Technol, Beijing 100124, Peoples R China
  • [ 2 ] [Liu, Zhifeng]Beijing Univ Technol, Inst Adv Mfg & Intelligent Technol, Beijing 100124, Peoples R China

通讯作者信息:

  • 刘志峰

    [Liu, Zhifeng]Beijing Univ Technol, Key Lab Adv Mfg Technol, Beijing 100124, Peoples R China

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来源 :

APPLIED MATHEMATICAL MODELLING

ISSN: 0307-904X

年份: 2019

卷: 67

页码: 399-412

5 . 0 0 0

JCR@2022

ESI学科: ENGINEERING;

ESI高被引阀值:52

JCR分区:1

被引次数:

WoS核心集被引频次: 9

SCOPUS被引频次: 12

ESI高被引论文在榜: 0 展开所有

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