Accurate Numerical Methods for Computing 2D and 3D Robot Workspace

被引:4
|
作者
Cao, Yi [1 ]
Lu, Ke [1 ]
Li, Xiujuan [1 ]
Zang, Yi [1 ]
机构
[1] Henan Univ Technol, Inst Adv Automat Technol, Chengchou, Peoples R China
来源
INTERNATIONAL JOURNAL OF ADVANCED ROBOTIC SYSTEMS | 2011年 / 8卷 / 06期
关键词
Beta distribution; Robot manipulator; Polygon area; 2D and 3D workspace; Shape and size; DEXTEROUS WORKSPACES; SERIAL MANIPULATORS; BOUNDARIES; GENERATION; OPTIMIZATION; ALGORITHM; DESIGN;
D O I
暂无
中图分类号
TP24 [机器人技术];
学科分类号
080202 ; 1405 ;
摘要
Exact computation of the shape and size of robot manipulator workspace is very important for its analysis and optimum design. First, the drawbacks of the previous methods based on Monte Carlo are pointed out in the paper, and then improved strategies are presented systematically. In order to obtain more accurate boundary points of two-dimensional (2D) robot workspace, the Beta distribution is adopted to generate random variables of robot joints. And then, the area of workspace is acquired by computing the area of the polygon what is a closed path by connecting the boundary points together. For comparing the errors of workspaces which are generated by the previous and the improved method from shape and size, one planar robot manipulator is taken as example. A spatial robot manipulator is used to illustrate that the methods can be used not only on planar robot manipulator, but also on the spatial. The optimal parameters are proposed in the paper to computer the shape and size of 2D and 3D workspace. Finally, we provided the computation time and discussed the generation of 3D workspace which is based on 3D reconstruction from the boundary points.
引用
收藏
页码:1 / 13
页数:13
相关论文
共 50 条
  • [31] On the validation of DEM and FEM/DEM models in 2D and 3D
    Xiang, Jiansheng
    Munjiza, Antonio
    Latham, John-Paul
    Guises, Romain
    ENGINEERING COMPUTATIONS, 2009, 26 (06) : 673 - 687
  • [32] 3D Kidney Reconstruction from 2D Ultrasound Images
    Teresa Alvarez-Gutierrez, Mariana
    Rodrigo Mejia-Rodriguez, Aldo
    Alejandro Cruz-Guerrero, Ines
    Roman Arce-Santana, Edgar
    VIII LATIN AMERICAN CONFERENCE ON BIOMEDICAL ENGINEERING AND XLII NATIONAL CONFERENCE ON BIOMEDICAL ENGINEERING, 2020, 75 : 393 - 400
  • [33] GENERIC 2D/3D SMOOTHING VIA REGIONAL VARIATION
    Jiang, Wenfei
    Luo, Tao
    Zhang, Fan
    Tian, Jiang
    Luo, Pei
    Cai, Kangying
    2014 IEEE INTERNATIONAL CONFERENCE ON ACOUSTICS, SPEECH AND SIGNAL PROCESSING (ICASSP), 2014,
  • [34] Advances in 2D/3D Printing of Functional Nanomaterials and Their Applications
    Choi, Jea-Young
    Das, Sayantan
    Theodore, N. David
    Kim, Inho
    Honsberg, Christiana
    Choi, Hyung Woo
    Alford, T. L.
    ECS JOURNAL OF SOLID STATE SCIENCE AND TECHNOLOGY, 2015, 4 (04) : P3001 - P3009
  • [35] The Effects of 2D and 3D Urban Morphology on Air Quality
    Liu, Yuyao
    Wang, Hanqing
    WATER AIR AND SOIL POLLUTION, 2023, 234 (09)
  • [36] 2D/3D Image Converter Based on Overlapping Line
    Fan, Yu-Cheng
    Chiu, Yi-Chih
    Chang, Li-Cheng
    2022 IEEE INTERNATIONAL CONFERENCE ON IMAGING SYSTEMS AND TECHNIQUES (IST 2022), 2022,
  • [37] Evaluation of similarity measures and optimization methods for 2D/3D rigid registration in image guided interventions
    Zhang, Ran
    Wang, Lei
    Xia, Wei
    Gao, Xin
    2013 INTERNATIONAL CONFERENCE ON COMPUTER SCIENCES AND APPLICATIONS (CSA), 2013, : 623 - 626
  • [38] Lossy compression techniques supporting unsteady adjoint on 2D/3D unstructured grids
    Margetis, A-S, I
    Papoutsis-Kiachagias, E. M.
    Giannakoglou, K. C.
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2021, 387
  • [39] On Two-Level Oseen Penalty Iteration Methods for the 2D/3D Stationary Incompressible Magnetohydronamics
    Su, Haiyan
    Feng, Xinlong
    Zhao, Jianping
    JOURNAL OF SCIENTIFIC COMPUTING, 2020, 83 (01)
  • [40] In Perfect Shape: Certifiably Optimal 3D Shape Reconstruction from 2D Landmarks
    Yang, Heng
    Carlone, Luca
    2020 IEEE/CVF CONFERENCE ON COMPUTER VISION AND PATTERN RECOGNITION (CVPR), 2020, : 618 - 627