2005
DOI: 10.1016/j.neunet.2005.01.004
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The dynamic wave expansion neural network model for robot motion planning in time-varying environments

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Cited by 48 publications
(20 citation statements)
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“…Additionally, planning takes place in a redundant 6D configuration space as described in the previous section. While up to date there are no real-time solutions available for such high-dimensional planning problems, which can dynamically integrate obstacle information, the dynamic wave expansion neural network has been proven to efficiently solve such problems in up to three dimensions [24]. This motivates to decompose the originally 6D planning problem into two 3D problems, which, however, interact in a highly non-trivial way because both 3D planners refer to a common real-world situation.…”
Section: Distributed Dynamic Path Planningmentioning
confidence: 99%
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“…Additionally, planning takes place in a redundant 6D configuration space as described in the previous section. While up to date there are no real-time solutions available for such high-dimensional planning problems, which can dynamically integrate obstacle information, the dynamic wave expansion neural network has been proven to efficiently solve such problems in up to three dimensions [24]. This motivates to decompose the originally 6D planning problem into two 3D problems, which, however, interact in a highly non-trivial way because both 3D planners refer to a common real-world situation.…”
Section: Distributed Dynamic Path Planningmentioning
confidence: 99%
“…Each subplanner is an instance of the original dynamic wave expansion neural network (DWENN [24]), an efficient tool for path planning in time-varying and highly dynamic environments. The main feature of this grid based algorithm is that its "local" per-node complexity does not directly depend on the dimensionality of the configuration space.…”
Section: Introductionmentioning
confidence: 99%
“…The short lines emanating from the free spaces point to the neighbor through whom the information for updating y was obtained, that is, they point in the direction of greatest decrease in y. The safety margin is 1 + √ 2 and the robot remains outside these margins until t = 71, after which it remains within the safety margin of the third obstacle until catching the target at (20,19).…”
Section: Simulation Studiesmentioning
confidence: 99%
“…It enters the safety margin at that point since the target is very close by at (19,15), and all other safer paths have larger distance to the target. Thereafter, the robot remains close to the obstacle as it chases down the target, finally reaching it at (20,19).…”
Section: A Target Chasingmentioning
confidence: 99%
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