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Optimal Trajectory Planning of Grinding Robot Based on Improved Whale Optimization Algorithm

Author

Listed:
  • Ting Wang
  • Zhijie Xin
  • Hongbin Miao
  • Huang Zhang
  • Zhenya Chen
  • Yunfei Du

Abstract

Robot will be used in the grinding industry widely to liberate human beings from harsh environments. In the grinding process, optimal trajectory planning will not only improve the processing quality but also improve the machining efficiency. The aims of this study are to propose a new algorithm and verify its efficiency in achieving the optimal trajectory planning of the grinding robot. An objective function has been defined terms of both time and jerk. Improved whale optimization algorithm (IWOA) is proposed based on whale optimization algorithm (WOA) and differential evolution algorithm (DE). Mutation operation and selection operation of DE are imitated in the part of initialization to process the population initialized by WOA, and then, the search tasks of WOA are performed. Motion with a constant velocity of the end-effector is considered during fine grinding. The continuity of acceleration and velocity will be achieved by minimizing jerk, and at the same time, smooth robot movement can be obtained. Cubic spline interpolation is implemented. A six-axis industrial robot is used for this research. Results show that optimal trajectory planning based on IWOA is more efficient than others. This method presented in this paper may have some indirect significance in robot business.

Suggested Citation

  • Ting Wang & Zhijie Xin & Hongbin Miao & Huang Zhang & Zhenya Chen & Yunfei Du, 2020. "Optimal Trajectory Planning of Grinding Robot Based on Improved Whale Optimization Algorithm," Mathematical Problems in Engineering, Hindawi, vol. 2020, pages 1-8, August.
  • Handle: RePEc:hin:jnlmpe:3424313
    DOI: 10.1155/2020/3424313
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    Cited by:

    1. Yutong Zhang & Hongwei Li & Zhaotu Wang & Huajian Wang, 2024. "A Multi-Objective Learning Whale Optimization Algorithm for Open Vehicle Routing Problem with Two-Dimensional Loading Constraints," Mathematics, MDPI, vol. 12(5), pages 1-24, February.

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