基于三角测量的移动机器人巡逻路径规划

Vatana An, Z. Qu
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引用次数: 6

摘要

本文研究了具有运动学和动力学约束的圆形传感器移动机器人的系统覆盖规划问题。感兴趣区域中的静态或动态对象也假定为圆形。与文献中发表的现有方法不同,我们的方法可以从最小距离路径或能耗的角度对局部和全局覆盖进行分析优化[1-9]。我们的方法有六个步骤。首先,在感兴趣的区域中给定任意数量的静态圆形物体,应用Delaunay三角剖分方法。其次,在第一步中找到的每个三角形、面或三角面中,找到最小数量的可见多边形。第三,应用新型圆形路点覆盖放置算法(CWCP)寻找每个人脸的最小路点数量。第四,通过应用最近邻旅行推销员算法(TSP)来连接步骤3中找到的路点,从而生成一个行程。第五,利用三次样条插值使其连续可微。第六,应用轨迹规划技术将移动机器人从给定的任意位置和方向引导到所需的位置和方向,即步骤3中找到的路点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Triangulation-based path planning for patrolling by a mobile robot
This paper addresses a systematic coverage planning with a circular sensor mobile robot, having kinematic and dynamic constraints. The static or dynamic objects in the area of interest are also assumed to be circular. Our approach, unlike existing approaches published in literature, allows local and global coverage optimization analytically, in terms of minimal distance-path or energy consumptions [1-9]. Our approach follows six steps. First, given an arbitrary number of statically circular objects in an area of interest, apply the Delaunay Triangulation Method. Second, find the minimum number of visible polygon in each triangle, face, or triangulated-face found in Step One. Third, apply the Novel Circular Waypoint Coverage Placement Algorithm (CWCP) to find the minimum number of waypoints in each face. Fourth, generate a tour by applying the nearest neighbor Traveling Salesman's algorithm (TSP) to link the waypoints found in Step 3. Fifth, apply cublic Spline interpolation to make the tour continuous and differentiable. Sixth, apply the Trajectory Planning Technique to steer the mobile robot from a given arbitrary position and orientation to the desired position and orientation, the waypoints found in Step Three.
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