Stable Pushing: Mechanics, Controllability, and Planning
- 1 December 1996
- journal article
- Published by SAGE Publications in The International Journal of Robotics Research
- Vol. 15 (6) , 533-556
- https://doi.org/10.1177/027836499601500602
Abstract
We would like to give robots the ability to position and orient parts in the plane by pushing, particularly when the parts are too large or heavy to be grasped and lifted. Unfortunately, the motion of a pushed object is generally unpredictable due to unknown support friction forces. With multiple pushing contact points, however, it is possible to find pushing directions that cause the object to remain fixed to the manipulator. These are called stable pushing directions. In this article we consider the problem of planning pushing paths using stable pushes. Pushing imposes a set of nonholonomic velocity constraints on the motion of the object, and we study the issues of local and global controllability during pushing with point contact or stable line contact. We describe a planner for finding stable pushing paths among obstacles, and the planner is demon strated on several manipulation tasks.Keywords
This publication has 27 references indexed in Scilit:
- On a Representation of Friction in Configuration SpaceThe International Journal of Robotics Research, 1994
- Nonholonomic multibody mobile robots: Controllability and motion planning in the presence of obstaclesAlgorithmica, 1993
- Orienting polygonal parts without sensorsAlgorithmica, 1993
- Bounds on the Friction-Dominated Motion of a Pushed ObjectThe International Journal of Robotics Research, 1993
- Planar sliding with dry friction Part 2. Dynamics of motionWear, 1991
- Planar sliding with dry friction Part 1. Limit surface and moment functionWear, 1991
- Automatic Grasp Planning in the Presence of UncertaintyThe International Journal of Robotics Research, 1988
- An exploration of sensorless manipulationIEEE Journal on Robotics and Automation, 1988
- Nonlinear Controllability via Lie TheorySIAM Journal on Control, 1970
- On Curves of Minimal Length with a Constraint on Average Curvature, and with Prescribed Initial and Terminal Positions and TangentsAmerican Journal of Mathematics, 1957