DocumentCode
1982261
Title
Artificial neural network control of a nonminimum phase, single-flexible-link
Author
Register, A. ; Book, W. ; Alford, C.O.
Author_Institution
Georgia Inst. of Technol., Atlanta, GA, USA
Volume
2
fYear
1996
fDate
22-28 Apr 1996
Firstpage
1935
Abstract
A single-link flexible manipulator with a rotary actuator at one end and a mass at the other is modeled using the Lagrangian method coupled with an assumed modes vibration model. A SIMO state space model is developed by linearizing the equations of motion and simplified by neglecting natural damping. Laplace domain pole-zero plots between torque input and tip position show nonminimum phase behavior. Nonminimum phase behavior causes difficulty for both conventional and artificial neural network (ANN) inverse-model control. The most promising ANN method for the control of flexible manipulators does not appear to converge to a solution when the system is lightly damped. To overcome this limitation, a modified cost function is proposed. Simulations show that the ANN is able to converge to a solution even in the case of no damping. The modified approach fails, however, for beams exceeding some critical length measure. Identification of the critical length and proposals for extending the result are discussed
Keywords
Laplace equations; flexible structures; linearisation techniques; manipulators; neurocontrollers; poles and zeros; state-space methods; Lagrangian method; Laplace domain pole-zero plots; SIMO state-space model; artificial neural network inverse-model control; assumed modes vibration model; linearization; nonminimum-phase single-link flexible manipulator; rotary actuator; Artificial neural networks; Control systems; Cost function; Damping; Lagrangian functions; Laplace equations; Lighting control; Pneumatic actuators; State-space methods; Torque;
fLanguage
English
Publisher
ieee
Conference_Titel
Robotics and Automation, 1996. Proceedings., 1996 IEEE International Conference on
Conference_Location
Minneapolis, MN
ISSN
1050-4729
Print_ISBN
0-7803-2988-0
Type
conf
DOI
10.1109/ROBOT.1996.506994
Filename
506994
Link To Document