The time-domain approximation of the Grünwald–Letnikov fractional derivative is intuitive and widely adopted in the design of fractional-order proportional-integral (FOPI) controllers. To solve the accuracy reduction caused by truncating the series, an optimized discrete FOPI is presented. The effectiveness of the new FOPI is highlighted and compared with the one exhibited by a controller implemented based on the Oustaloup method. Furthermore, to improve the performance of the FOPI, a variable-order fractional proportional-integral (VFPI) controller is proposed. The response of the VFPI is verified in the control of a permanent magnet synchronous motor. Simulation and experimental results show the superior performance of the VFPI.The author...
The interest in fractional-order (FO) control can be traced back to the late nineteenth century. The...
The paper presents a novel method for the design of fractional-order digital controllers. The theory...
The article focuses on the fractional-order backward difference, sum, linear time-invariant equation...
Permanent Magnet Synchronous Motor (PMSM) is a special type of brushless motor widely used for high-...
This paper proposes the fractional-order proportional integral derivative (FOPID) controller, as a s...
Fractional order calculus has become a growing area in the field of control theory. This phenomenon ...
The object of research in the work is electromechanical systems, a characteristic feature of which i...
A simplified fractional order PID (FOPID) controller is proposed by the suitable definition of the p...
Fractional order integral is introduced into active disturbance rejection controller (ADRC) to estab...
Abstract — A fractional-order [proportional derivative] (FO-[PD]) controller is proposed for robust ...
Purpose: This paper presents the design scheme to tune fractional order proportional-integral contro...
In this paper a novel Hybrid Differential Artificial Bee Colony Algorithm (HDABCA) has been proposed...
The object of this study is to develop a self-tuning fractional order proportional-integral-derivati...
This paper proposes the application of a Fractional Order PI (FOPI) in the speed loop of a high perf...
Fractional order proportional integral and proportional derivative controllers are nowadays quite of...
The interest in fractional-order (FO) control can be traced back to the late nineteenth century. The...
The paper presents a novel method for the design of fractional-order digital controllers. The theory...
The article focuses on the fractional-order backward difference, sum, linear time-invariant equation...
Permanent Magnet Synchronous Motor (PMSM) is a special type of brushless motor widely used for high-...
This paper proposes the fractional-order proportional integral derivative (FOPID) controller, as a s...
Fractional order calculus has become a growing area in the field of control theory. This phenomenon ...
The object of research in the work is electromechanical systems, a characteristic feature of which i...
A simplified fractional order PID (FOPID) controller is proposed by the suitable definition of the p...
Fractional order integral is introduced into active disturbance rejection controller (ADRC) to estab...
Abstract — A fractional-order [proportional derivative] (FO-[PD]) controller is proposed for robust ...
Purpose: This paper presents the design scheme to tune fractional order proportional-integral contro...
In this paper a novel Hybrid Differential Artificial Bee Colony Algorithm (HDABCA) has been proposed...
The object of this study is to develop a self-tuning fractional order proportional-integral-derivati...
This paper proposes the application of a Fractional Order PI (FOPI) in the speed loop of a high perf...
Fractional order proportional integral and proportional derivative controllers are nowadays quite of...
The interest in fractional-order (FO) control can be traced back to the late nineteenth century. The...
The paper presents a novel method for the design of fractional-order digital controllers. The theory...
The article focuses on the fractional-order backward difference, sum, linear time-invariant equation...