TY - JOUR
T1 - A hybrid computed torque controller using fuzzy neural network for motor-quick-return servo mechanism
AU - Lin, Faa Jeng
AU - Wai, Rong Jong
N1 - Funding Information:
Manuscript received March 1, 2000. This work was supported by the National Science Council of Taiwan, R.O.C., under Grant NSC 89-2213-E-033-047. Recommended by Technical Editor C.-H. Meng. F.-J. Lin is with the Department of Electrical Engineering, Chung Yuan Christian University, Chung Li 320 Taiwan, R.O.C. R.-J. Wai is with the Department of Electrical Engineering, Yuan Ze University, Chung Li 320 Taiwan, R.O.C. Publisher Item Identifier S 1083-4435(01)02726-0.
PY - 2001/3
Y1 - 2001/3
N2 - The dynamic response of a hybrid computed torque controlled quick-return mechanism, which is driven by a permanent magnet (PM) synchronous servo motor, is described in this paper. The crank and disk of the quick-return mechanism are assumed to be rigid. First, Hamilton's principle and Lagrange multiplier method are applied to formulate the mathematical model of motion. Then, based on the principle of computed torque control, a position controller is designed to control the position of a slider of the motor-quick-return servo mechanism. In addition, to relax the requirement of the lumped uncertainty in the design of a computed torque controller, a fuzzy neural network (FNN) uncertainty observer is utilized to adapt the lumped uncertainty on line. Moreover, a hybrid control system, which combines the computed torque controller, the FNN uncertainty observer, and a compensated controller, is developed based on Lyapunov stability to control the motor-quick-return servo mechanism. The computed torque controller with FNN uncertainty observer is the main tracking controller, and the compensated controller is designed to compensate the minimum approximation error of the uncertainty observer instead of increasing the rule numbers of the FNN. Finally, simulated and experimental results due to periodic step and sinusoidal commands show that the dynamic behaviors of the proposed hybrid computed torque control system are robust with regard to parametric variations and external disturbances.
AB - The dynamic response of a hybrid computed torque controlled quick-return mechanism, which is driven by a permanent magnet (PM) synchronous servo motor, is described in this paper. The crank and disk of the quick-return mechanism are assumed to be rigid. First, Hamilton's principle and Lagrange multiplier method are applied to formulate the mathematical model of motion. Then, based on the principle of computed torque control, a position controller is designed to control the position of a slider of the motor-quick-return servo mechanism. In addition, to relax the requirement of the lumped uncertainty in the design of a computed torque controller, a fuzzy neural network (FNN) uncertainty observer is utilized to adapt the lumped uncertainty on line. Moreover, a hybrid control system, which combines the computed torque controller, the FNN uncertainty observer, and a compensated controller, is developed based on Lyapunov stability to control the motor-quick-return servo mechanism. The computed torque controller with FNN uncertainty observer is the main tracking controller, and the compensated controller is designed to compensate the minimum approximation error of the uncertainty observer instead of increasing the rule numbers of the FNN. Finally, simulated and experimental results due to periodic step and sinusoidal commands show that the dynamic behaviors of the proposed hybrid computed torque control system are robust with regard to parametric variations and external disturbances.
KW - Computed torque control
KW - Fuzzy neural network
KW - Permanent magnet synchronous servo motor
KW - Quick-return mechanism
KW - Uncertainty observer
UR - http://www.scopus.com/inward/record.url?scp=0035272238&partnerID=8YFLogxK
U2 - 10.1109/3516.914394
DO - 10.1109/3516.914394
M3 - 期刊論文
AN - SCOPUS:0035272238
SN - 1083-4435
VL - 6
SP - 75
EP - 89
JO - IEEE/ASME Transactions on Mechatronics
JF - IEEE/ASME Transactions on Mechatronics
IS - 1
ER -