Research on the trajectory planning and global optimization strategy of cold spraying technique for complex products coating preparation

Author:

Yang Xu,Yue Xin,Cai Zhenhua,Zhong Shengshi

Abstract

Purpose This paper aims to present a set of processes for obtaining the global spraying trajectory of a cold spraying robot on a complex surface. Design/methodology/approach The complex workpiece surfaces in the project are first divided by triangular meshing. Then, the geodesic curve method is applied for local path planning. Finally, the subsurface trajectory combination optimization problem is modeled as a GTSP problem and solved by the ant colony algorithm, where the evaluation scores and the uniform design method are used to determine the optimal parameter combination of the algorithm. A global optimized spraying trajectory is thus obtained. Findings The simulation results show that the proposed processes can achieve the shortest global spraying trajectory. Moreover, the cold spraying experiment on the IRB4600 six-joint robot verifies that the spraying trajectory obtained by the processes can ensure a uniform coating thickness. Originality/value The proposed processes address the issue of different parameter combinations, leading to different results when using the ant colony algorithm. The two methods for obtaining the optimal parameter combinations can solve this problem quickly and effectively, and guarantee that the processes obtain the optimal global spraying trajectory.

Publisher

Emerald

Reference18 articles.

1. A global approach to the optimal trajectory based on an improved ant colony algorithm for cold spray;Journal of Thermal Spray Technology,2015

2. Computer-Aided robot trajectory auto-generation strategy in thermal spraying;Journal of Thermal Spray Technology,2015

3. A Geodesic-Based robot trajectory planning approach for cold spray applications;Journal of Thermal Spray Technology,2019

4. Uniform design – the application of number theory methods to experimental design;Chinese Journal of Applied Mathematics’,1980

5. The 2-Opt behavior of the Hopfield network applied to the TSP;Operational Research,2020

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