Two-way D ∗ algorithm for path planning and replanning
Inspired by the Witkowski’s algorithm, we introduce a novel path planning and replanning algorithm — the two-way D ∗ (TWD ∗) algorithm — based on a two-dimensional occupancy grid map of the environment. Unlike the Witkowski’s algorithm, which finds optimal paths only in binary occupancy grid maps, t...
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Veröffentlicht in: | Robotics and autonomous systems 2011-05, Vol.59 (5), p.329-342 |
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Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | Inspired by the Witkowski’s algorithm, we introduce a novel path planning and replanning algorithm — the two-way D
∗ (TWD
∗) algorithm — based on a two-dimensional occupancy grid map of the environment. Unlike the Witkowski’s algorithm, which finds optimal paths only in binary occupancy grid maps, the TWD
∗ algorithm can find optimal paths in weighted occupancy grid maps. The optimal path found by the TWD
∗ algorithm is the shortest possible path for a given occupancy grid map of the environment. This path is more natural than the path found by the standard D
∗ algorithm as it consists of straight line segments with continuous headings. The TWD
∗ algorithm is tested and compared to the D
∗ and Witkowski’s algorithms by extensive simulations and experimentally on a Pioneer 3DX mobile robot equipped with a laser range finder.
► The two-way D
∗ algorithm finds optimal paths in weighted graphs. ► TWD
∗ produces shorter and more natural low-cost paths through the grid. ► The TWD
∗ path consists of straight line segments with continuous headings. ► The TWD
∗ path is the shortest possible path in geometrical space. ► TWD
∗ performs well in changing environments. |
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ISSN: | 0921-8890 1872-793X |
DOI: | 10.1016/j.robot.2011.02.007 |