2007
DOI: 10.1016/j.robot.2006.11.004
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Path planning with general end-effector constraints

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Cited by 76 publications
(43 citation statements)
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“…Yao and Gupta [4] describe an approach that samples robot configurations directly in T-space before conversion to a C-space roadmap that is traversed using a constrained local planner. Shkolnik and Tedrake [5] take an approach that samples T-space into an RRT structure.…”
Section: A Task-space Motion Planningmentioning
confidence: 99%
See 1 more Smart Citation
“…Yao and Gupta [4] describe an approach that samples robot configurations directly in T-space before conversion to a C-space roadmap that is traversed using a constrained local planner. Shkolnik and Tedrake [5] take an approach that samples T-space into an RRT structure.…”
Section: A Task-space Motion Planningmentioning
confidence: 99%
“…Yao and Gupta [4] adapted Randomized Gradient Descent inside a Probabilistic Roadmap framework to satisfy task constraints. The CBiRRT2 algorithm, developed by Berenson [6], alternates between constrained C-space exploration and direct T-space sampling.…”
Section: A Task-space Motion Planningmentioning
confidence: 99%
“…A more promising approach is to adapt the successful sampling-based path planning algorithms. In this line of work, most of the existing algorithms generate samples on the manifold configuration space from samples in the parametrizable joint ambient space using inverse kinematic functions [40], or iterative techniques [41][42][43]. Although being probabilistically complete [42], these methods cannot guarantee a regular distribution of samples on the manifold, which may hinder its efficient exploration.…”
Section: Related Workmentioning
confidence: 99%
“…Our proposed planning approach is based on the ATACE (Alternate Task space and Configuration Space Exploration) framework, first presented in [16] for motion planning of robot manipulators with end effector constraints, and then adapted for path planning for visual servoing in [11] by us. It first plans the camera trajectory Γ(t) for t ∈ [0, t f ] which corresponds to a feasible robot trajectory q(t) for t ∈ [0, t f ] in the WMM C-space between the start and goal configurations, q(0) = q i and q(t f ) = q d , respectively.…”
Section: Randomized Kinodynamic Planning With Visibility Constramentioning
confidence: 99%