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Output feedback control of a mechanical system using magnetic levitation
F Beltran-Carbajal1, A Valderrabano-Gonzalez2, J C Rosas-Caro2
1Universidad Autónoma Metropolitana, Unidad Azcapotzalco, Departamento de Energía, C.P. 02200 Mexico, D.F., Mexico.
ISA Transactions
|February 25, 2015
Summary
This study introduces a nonlinear magnetic levitation system for efficient active control of mechanical systems. The approach uses differential flatness for precise trajectory tracking and signal estimation.
Area of Science:
- Control Systems Engineering
- Nonlinear Dynamics
- Robotics and Mechatronics
Background:
- Mass-spring-damper systems are fundamental in mechanical engineering but challenging to control efficiently.
- Active control is crucial for precise trajectory tracking and disturbance rejection in flexible mechanical systems.
- Nonlinear magnetic levitation offers unique actuation capabilities for advanced control applications.
Purpose of the Study:
- To apply a nonlinear magnetic levitation system for efficient active control of mass-spring-damper systems.
- To develop an output feedback control scheme for reference position trajectory tracking.
- To investigate the system's differential flatness property for controller synthesis and signal estimation.
Main Methods:
- Utilizing a nonlinear magnetic levitation system as the actuator.
- Implementing an output feedback control strategy for trajectory tracking.
- Leveraging the system's differential flatness for controller design.
- Employing an extended state estimation approach for velocity, acceleration, and disturbance signals.
Main Results:
- Demonstrated efficient performance of the proposed active control approach.
- Showcased effective estimation of unknown signals like velocity, acceleration, and disturbances.
- Validated the application of differential flatness for controller and estimator synthesis.
- Presented successful experimental and simulation results.
Conclusions:
- The nonlinear magnetic levitation system is effective for active control of mass-spring-damper systems.
- The proposed output feedback control and state estimation methods achieve efficient trajectory tracking and signal estimation.
- Differential flatness is a key property enabling the synthesis of advanced control and estimation strategies.
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