DocumentCode
2060082
Title
An example of computing the failure-tolerant workspace area for a planar kinematically redundant robot
Author
Naik, Priya S. ; Maciejewski, Anthony A. ; Roberts, Rodney G. ; Hoover, Randy C. ; Ben-Gharbia, Khaled M.
Author_Institution
Dept. of Electr. & Comput. Eng., Colorado State Univ., Fort Collins, CO, USA
fYear
2013
fDate
17-20 Aug. 2013
Firstpage
306
Lastpage
311
Abstract
Robots are frequently employed in structured environments for automating repetitive tasks. To extend their application to remote or hazardous environments, one must guarantee some measure of failure tolerance. One way to do this is to use kinematically redundant robots that have additional degrees of freedom. They are inherently robust to locked joint failures but the size of the reachable workspace after a failure depends on the design (and control) of the robot. The existence of such a workspace can be guaranteed by imposing a suitable set of artificial joint limits prior to a failure, however, this also limits the reachable pre-failure workspace. This work demonstrates how one can calculate an optimal tradeoff between pre-failure and post-failure workspace by determining the appropriate artificial joint limits. This is illustrated on a three degree-of-freedom planar robot generated from a PA-10 robot.
Keywords
control system synthesis; fault tolerance; redundant manipulators; PA-10 robot; artificial joint limits; automatic repetitive tasks; failure-tolerant workspace area; hazardous environments; locked joint failure robustness; planar kinematically redundant robot; postfailure workspace; prefailure workspace; reachable workspace; remote environments; robot control; robot design; structured environments; three-degree-of-freedom planar robot; Equations; Joints; Manifolds; Manipulators; Mathematical model; Pareto optimization;
fLanguage
English
Publisher
ieee
Conference_Titel
Automation Science and Engineering (CASE), 2013 IEEE International Conference on
Conference_Location
Madison, WI
ISSN
2161-8070
Type
conf
DOI
10.1109/CoASE.2013.6653918
Filename
6653918
Link To Document