Simulation Study of Motion Processes Based on Isometric Solenoidal Equation and Differential Evolutionary Algorithm
DOI:
https://doi.org/10.54097/5csef367Keywords:
Isometric screws, collision detection, turnaround paths, bench dragons.Abstract
This paper mainly focuses on the position and speed changes during the traveling process of the bench dragon, collision detection, optimization of the turning path and the maximum traveling speed of the dragon head. Using the equidistant solenoidal equation and differential evolution algorithm, the key position coordinate model of each part of the bench dragon team is established and collision detection is carried out. Firstly, this paper deduces the movement path and speed of the dragon head through the solenoidal equation; secondly, based on the collision detection model, it analyzes the collision moments and conditions of the bench dragons in the marching; lastly, through the optimization of the turnaround path and the calculation of the speed, it determines the optimal turnaround path. The study shows that the model can effectively solve the optimization problem in the marching process of the complex dancing dragon team.
Downloads
References
[1] Chan, K.C. The living bench dragon: shaping China's indigenous tree burial model with ritual design [J]. Landscape Architecture (in Chinese and English), 2022, 10 (04): 96-108.
[2] Wu Lingping. Aesthetic Review of Folk Sports Programs in Huizhou--Based on the Field Survey of Right Dragon Bench Dragon [J]. Sports Research and Education, 2021, 36 (04): 76-80.
[3] Principles and calculations of isometric spirals [J]. Practice and understanding of mathematics, 2018, 48 (11): 165-174.
[4] SHAO Bing, WANG Xunjie, TIAN Yuheng, et al. A study of algebraic Archimedean spiral vortex profiles [J]. Journal of Lanzhou University of Technology, 2004, (05): 64-67.
[5] TO De-Xin, JIANG Fu-Jin. A preliminary investigation of the mathematical properties of isometric conic spirals [J]. Physics Bulletin, 2018, (12): 75-77+80.
[6] Shao Yi-Heng. Calculation and analysis of Archimedean solenoidal tangent based on mathematical software [J]. New course (in), 2018, (01): 118.
Downloads
Published
Issue
Section
License
Copyright (c) 2025 Highlights in Science, Engineering and Technology

This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.







