4.7 Article

Motion planning with sequential convex optimization and convex collision checking

Journal

INTERNATIONAL JOURNAL OF ROBOTICS RESEARCH
Volume 33, Issue 9, Pages 1251-1270

Publisher

SAGE PUBLICATIONS LTD
DOI: 10.1177/0278364914528132

Keywords

Motion planning; sequential convex optimization; convex collision checking; trajectory optimization

Categories

Funding

  1. National Science Foundation (NSF) [IIS-1227536]
  2. Air Force Office of Scientific Research (AFOSR) [FA9550-12-1-0345]
  3. Sloan Fellowship
  4. Intel Science and Technology Center on Embedded Computing
  5. Direct For Computer & Info Scie & Enginr [1227536] Funding Source: National Science Foundation
  6. Div Of Information & Intelligent Systems [1227536] Funding Source: National Science Foundation

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We present a new optimization-based approach for robotic motion planning among obstacles. Like CHOMP (Covariant Hamiltonian Optimization for Motion Planning), our algorithm can be used to find collision-free trajectories from naive, straight-line initializations that might be in collision. At the core of our approach are (a) a sequential convex optimization procedure, which penalizes collisions with a hinge loss and increases the penalty coefficients in an outer loop as necessary, and (b) an efficient formulation of the no-collisions constraint that directly considers continuous-time safety Our algorithm is implemented in a software package called TrajOpt. We report results from a series of experiments comparing TrajOpt with CHOMP and randomized planners from OMPL, with regard to planning time and path quality. We consider motion planning for 7 DOF robot arms, 18 DOF full-body robots, statically stable walking motion for the 34 DOF Atlas humanoid robot, and physical experiments with the 18 DOF PR2. We also apply TrajOpt to plan curvature-constrained steerable needle trajectories in the SE(3) configuration space and multiple non-intersecting curved channels within 3D-printed implants for intracavitary brachytherapy. Details, videos, and source code are freely available at: http://rll.berkeley.edu/trajopt/ijrr.

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