In this study, design of low-order feedforward controllers from both reference signal and measurable disturbance for proportional–integral–derivative (PID) controllers is considered. The feedforward controllers from reference are equivalent to the use of a PID controller with set-point weighting. The design problem is formulated as a convex optimisation problem and then solved for a batch of process models. The optimal proportional set-point weights are then used to derive tuning rules that minimise the integrated absolute error. Examples illustrate the usefulness of the proposed method and tuning rule
Design rules for optimal feedforward controllers with lead-lag structure in the presence of measurab...
In this paper we present a set of tuning rules for standard (integer-order) PID and fractional-order...
International audienceThis paper proposes a new semi-analytic robust mixed H2/H-infinity design meth...
In many applications, especially in the process industry, low-level controllers are the workhorses o...
The problem of tuning the set-point weight for fractional-order proportional-integral-derivative (FO...
A set of tuning rules for standard (integer-order) proportional-integral- derivative (PID) and fract...
Abstract: The proportional-integral-derivative (PID) controller is tuned to find its parameters valu...
A set of tuning rules for standard (integer-order) PID and fractional-order PID controllers for inte...
[[abstract]]The set-point weighted proportional, integral, and derivative (PID) controller has been ...
A systematic tuning method is proposed to design the optimal proportional-integral-derivative (PID) ...
Feedforward control can be considered as the most well-known control approach to deal with measurabl...
A systematic tuning method is proposed to design the optimal proportional-integral-derivative (PID) ...
Feedforward control from measurable disturbances can significantly improve the performance in contro...
This thesis consists of two parts. The first part is devoted to analytically deriving proportional-i...
This paper presents a brief review of Fractional Order Proportional, Integral and Derivative (FOPID)...
Design rules for optimal feedforward controllers with lead-lag structure in the presence of measurab...
In this paper we present a set of tuning rules for standard (integer-order) PID and fractional-order...
International audienceThis paper proposes a new semi-analytic robust mixed H2/H-infinity design meth...
In many applications, especially in the process industry, low-level controllers are the workhorses o...
The problem of tuning the set-point weight for fractional-order proportional-integral-derivative (FO...
A set of tuning rules for standard (integer-order) proportional-integral- derivative (PID) and fract...
Abstract: The proportional-integral-derivative (PID) controller is tuned to find its parameters valu...
A set of tuning rules for standard (integer-order) PID and fractional-order PID controllers for inte...
[[abstract]]The set-point weighted proportional, integral, and derivative (PID) controller has been ...
A systematic tuning method is proposed to design the optimal proportional-integral-derivative (PID) ...
Feedforward control can be considered as the most well-known control approach to deal with measurabl...
A systematic tuning method is proposed to design the optimal proportional-integral-derivative (PID) ...
Feedforward control from measurable disturbances can significantly improve the performance in contro...
This thesis consists of two parts. The first part is devoted to analytically deriving proportional-i...
This paper presents a brief review of Fractional Order Proportional, Integral and Derivative (FOPID)...
Design rules for optimal feedforward controllers with lead-lag structure in the presence of measurab...
In this paper we present a set of tuning rules for standard (integer-order) PID and fractional-order...
International audienceThis paper proposes a new semi-analytic robust mixed H2/H-infinity design meth...