FFC (Feedforward Controller) Incorporating Industrial Controller Designed by CDM (Coefficient Diagram Method) for Level Processes (SCHOOL OF INFORMATION TECHNOLOGY AND ELECTRONICS)

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概要

• 論文の詳細を見る

• The industrial controller namely PI or PID controller designed by the coefficient diagram method (CDM) for the second-order level process will satisfy both transient and steady-state specifications. However, the transient response generally still has long rise time. In order to improve the speed of the system response, a feedforward controller (FFC) is added into the level control system. The structure of the FFC is a phase lead structure with two designed parameters and one derivative time obtained from the reaction curve of the level process. The simulation results show that the performance of the proposed control system with properly assigned FFC has short rise time and no overshoot, while the good disturbance rejection properties are not affected by FFC.

著者

• NGAMWIWIT Jongkol

  Faculty of Engineering, King Mongkut's Inst. of Tech. Ladkrabang

• Komine Noriyuki

  School of Engineering, Tokai University

• Komine N

  School Of Information Science And Technology Tokai University

• Ngamwiwit J

  Department Of Control Engineering Faculty Of Engineering And Research Center Of Communications And I

• Ngamwiwit Jongkol

  Department Of Control Engineering Faculty Of Engineering And Research Center Of Communications And I

• Benjanarasuth Taworn

  Department Of Control Engineering Faculty Of Engineering And Research Center Of Communications And I

• Benjanarasuth Taworn

  Faculty of Engineering, KMITL

• Kumpanya Danupon

  Course of Electrical Engineering, KMITL

• Kumpanya Danupon

  Course Of Electrical Engineering Kmitl

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• CDM Based Two-Degree of Freedom PID Controllers Tuning Formulas(SCHOOL OF INFORMATION TECHNOLOGY AND ELECTRONICS)
• FFC (Feedforward Controller) Incorporating Industrial Controller Designed by CDM (Coefficient Diagram Method) for Level Processes (SCHOOL OF INFORMATION TECHNOLOGY AND ELECTRONICS)
• Derivative State Constrained Optimal H2 Control for Oscillatory Systems

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