This paper deals with the H 8 model matching problem for fractional first-order-plus-dead-time processes. Starting from the analytical solution of the problem, we show that a fractional proportional-integral- derivative controller can be obtained. In this context, the (robust) stability issue is analyzed. Further, guidelines for the tuning of the controller parameters are given in order to address practical issues and to obtain the required performance. Simulation results show that the design methodology is effective and allows the user (on the contrary to the integer-order case) to consider processes with different dynamics in a unified framework. © 2012 AACC American Automatic Control Council)
In this paper we propose a new tuning rule called FOMRoT for integer PID and PI controllers. Based o...
Frequency domain based design methods are investigated for the design and tuning of fractional-order...
This paper presents a new tuning method for fractional-order (FO)PID controllers to simplify current...
This paper deals with the H∞ model matching problem for fractional first-order-plus-dead-time process...
Copyright © 2013 John Wiley & Sons, Ltd. In this paper we propose a fractional-order proportional-in...
In this paper we propose a fractional-order proportional-integral-derivative controller design based...
In this paper we present a set of optimal tuning rules for fractional-order proportional-integral-de...
This paper analyzes the fragility issue of fractional-order proportional-integral-derivative control...
In this paper a set of optimally balanced tuning rules for fractional-order proportional-integral-de...
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This paper presents a brief review of Fractional Order Proportional, Integral and Derivative (FOPID)...
The problem of tuning the set-point weight for fractional-order proportional-integral-derivative (FO...
In this paper we present a set of tuning rules for standard (integer-order) PID and fractional-order...
In recent times, fractional order controllers are gaining more interest. There are several fractiona...
In this paper we propose a new tuning rule called FOMRoT for integer PID and PI controllers. Based o...
Frequency domain based design methods are investigated for the design and tuning of fractional-order...
This paper presents a new tuning method for fractional-order (FO)PID controllers to simplify current...
This paper deals with the H∞ model matching problem for fractional first-order-plus-dead-time process...
Copyright © 2013 John Wiley & Sons, Ltd. In this paper we propose a fractional-order proportional-in...
In this paper we propose a fractional-order proportional-integral-derivative controller design based...
In this paper we present a set of optimal tuning rules for fractional-order proportional-integral-de...
This paper analyzes the fragility issue of fractional-order proportional-integral-derivative control...
In this paper a set of optimally balanced tuning rules for fractional-order proportional-integral-de...
This paper deals with the design of a control system based on fractional order models and fractional...
In this paper we assess the performance improvement achievable by using one degree-of-freedom fracti...
This paper presents a brief review of Fractional Order Proportional, Integral and Derivative (FOPID)...
The problem of tuning the set-point weight for fractional-order proportional-integral-derivative (FO...
In this paper we present a set of tuning rules for standard (integer-order) PID and fractional-order...
In recent times, fractional order controllers are gaining more interest. There are several fractiona...
In this paper we propose a new tuning rule called FOMRoT for integer PID and PI controllers. Based o...
Frequency domain based design methods are investigated for the design and tuning of fractional-order...
This paper presents a new tuning method for fractional-order (FO)PID controllers to simplify current...