一种八方向倾斜冲刺小白鼠竞赛算法

Chenhu Yuan, Qi Liu, Xiaoming Liu
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引用次数: 1

摘要

根据IEEE微鼠标准,微鼠需要在已经搜索过的迷宫中找到最短的路径,并以最快的速度、最短的路径和最少的圈数冲刺。为了保证微鼠在已探索的迷宫中走的路径最短,需要对已有路径进行规划。为此,本文提出了一种具有八个方向的斜向冲刺算法。该算法将迷宫单元划分为八个方向,记录微鼠在迷宫中的奔跑方向,通过等高线图找出最短路径,在此路径上做出方向图,然后将方向图整合到实际的奔跑动作中。通过该算法,实现了短跑路径和动作方式的优化设计。通过与传统算法的比较,证明新算法解决了传统冲刺算法距离长、动作多的问题,减少了回合数,提高了小老鼠在迷宫中的冲刺效率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An Oblique Sprint Algorithm with Eight Directions for Micromouse Contests
According to IEEE micromouse standards, micromouse needs to find the shortest path in the maze that has been searched, and sprint with the fastest velocity, the shortest path and the least number of turns. To ensure the shortest path of micromouse in the maze that has been explored, it is necessary to plan the existing paths. Therefore, an Oblique sprint algorithm with eight directions is proposed in this article. The algorithm divides the maze cell into eight directions, records the running direction of the micromouse in the maze, finds out the shortest path through the contour map, makes the direction map on this path, and then integrates the direction map into the actual running action. Through this algorithm, the optimal design of sprint path and action mode is realized. By comparing with the traditional algorithm, it is demonstrated that the new algorithm solved the problems of the traditional sprint algorithm, such as long distance and many actions, reduced the number of turns, and improved the sprint efficiency of micromouse in the maze.
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