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Analytical tuning rules for Reduced-order Active Disturbance Rejection Control with FOPDT models through
1Department of Electrical and Electronics Engineering, Shri Vishnu Engineering College for Women, Vishnupur, Bhimavaram 534 202, Andhra Pradesh, India.
This study introduces analytical tuning rules for Reduced-order Active Disturbance Rejection Control (RADRC) in industrial processes. These rules enhance performance for First-order plus dead-time models, balancing tracking and disturbance rejection.
Area of Science:
- Control Engineering
- Process Control
- Automation Systems
Background:
- Active Disturbance Rejection Control (ADRC) is effective but complex to tune.
- Reduced-order ADRC (RADRC) simplifies implementation and tuning.
- First-order plus dead-time (FOPDT) models are common in industrial processes.
Purpose of the Study:
- Develop analytical tuning rules for RADRC applied to FOPDT models.
- Address conflicting control objectives: tracking, disturbance rejection, and robustness.
- Provide practical tuning guidelines for industrial applications.
Main Methods:
- Formulated tuning as a multi-objective optimization problem.
- Employed a Multi-objective Quasi-Oppositional Rao-1 (MOQO-Rao-1) Algorithm for Pareto-optimal solutions.
- Utilized the Best-Worst based PROMETHEE method for solution selection.
- Developed analytical rules via linear regression, with separate rules for lag- and dead-time-dominated systems.
- Validated stability using small-gain theorem and dual-locus methods.
Main Results:
- Derived novel analytical tuning rules for RADRC on FOPDT systems.
- Demonstrated effective balancing of tracking, disturbance rejection, and robustness.
- Simulation results show superior performance compared to recent methods.
- Experimental validation confirms practical applicability.
Conclusions:
- The proposed analytical tuning rules offer an effective and practical solution for RADRC implementation.
- The rules provide a systematic approach to tune RADRC for FOPDT processes, enhancing control performance.
- Stability of the closed-loop system is theoretically confirmed.
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