TY - JOUR AU - Amieur, T. AU - Taibi, D. AU - Kahla, S. AU - Bechouat, M. AU - Sedraoui, M. PY - 2023/03/05 Y2 - 2024/03/29 TI - Tilt-fractional order proportional integral derivative control for DC motor using particle swarm optimization JF - Electrical Engineering & Electromechanics JA - Electrical Engineering & Electromechanics VL - IS - 2 SE - Electrotechnical complexes and Systems DO - 10.20998/2074-272X.2023.2.03 UR - http://eie.khpi.edu.ua/article/view/259730 SP - 14-19 AB - <p><strong><em>Introduction. </em></strong><em>Recently, the most desired goal in DC motor control is to achieve a good robustness and tracking dynamic of the set-point reference speed of the feedback control system. <strong>Problem.</strong> The used model should be as general as possible and consistently represent systems heterogeneous (which may contain electrical, mechanical, thermal, magnetic and so on). </em><strong><em>Goal.</em></strong><em> In this paper, the robust tilt-fractional order proportional integral derivative control is proposed. The objective is to optimize the controller parameters from solving the criterion integral time absolute error by particle swarm optimization. The control strategy is applied on DC motor to validate the efficiency of the proposed idea.</em> <strong><em>Methods. </em></strong><em>The proposed control technique is applied on DC motor where its dynamic behavior is modeled by external disturbances and measurement noises. </em><strong><em>Novelty</em></strong><em>. The proposed control strategy, the synthesized robust tilt-fractional order proportional integral derivative speed controller is applied on the DC motor. Their performance and robustness are compared to those provided by a proportional integral derivative and fractional order proportional integral derivative controllers</em>. <strong><em>Results.</em></strong> <em>This comparison reveals superiority of the proposed robust </em>tilt-fractional order proportional integral derivative<em> speed controller over the remaining controllers in terms of robustness and tracking dynamic of the set-point reference speed with reduced control energy</em>.</p> ER -