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A continuous path planning approach on Voronoi diagrams for robotics and manufacturing applications

机译:用于机器人和制造应用的Voronoi图的连续路径规划方法

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Coverage of an area is required for a large variety of robotics and manufacturing applications, such as environment monitoring, home cleaning, search and rescue operations, machining, delivery, additive manufacturing and even for 3D terrain reconstruction. In this work, we present highly flexible algorithms that can be used for coverage and graph traversal. Although our methods take advantage of variable-sized Voronoi cells, by which regular, irregular and complex geometries can be easily composed, it is not limited to Voronoi diagrams and can be applied for any connected graph. After the construction of the Voronoi diagram, an Eulerian graph is generated. Then, three algorithms are elaborated for the traversal of it. Two of those algorithms traverse the graph continuously, leading to Eulerian cycles. On the other hand, one algorithm requires switching positions from time to time, which we callfast travel. Additionally, we describe the phenomenon of traversing the same edge twice in a row, i.e.,uturn, and draw a conclusion to emphasize the importance of this specific problem.
机译:各种机器人技术和制造应用(例如环境监控,家庭清洁,搜索和救援操作,机械加工,交付,增材制造,甚至3D地形重建)都需要覆盖区域。在这项工作中,我们提出了可用于覆盖率和图形遍历的高度灵活的算法。尽管我们的方法利用了可变大小的Voronoi单元,可以轻松地构成规则,不规则和复杂的几何体,但它不仅限于Voronoi图,还可以应用于任何连接的图。在构造Voronoi图之后,将生成一个欧拉图。然后,阐述了三种算法的遍历。这些算法中的两个算法连续遍历图形,从而导致欧拉循环。另一方面,一种算法需要不时切换位置,我们称之为快速行驶。此外,我们描述了连续两次遍历同一边(即回车)的现象,并得出结论以强调此特定问题的重要性。

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