This note describes an approach to the reduction of controllers for the normalized coprime factor robustness problem as well as the normalized H∞ problem. It is shown that a relative error approximation of a coprime factor representation of any suboptimal controller leads to a stability guarantee and an upper bound on the performance degradation when the reduced order controller is implemented. When the approximation is performed on the controller generator, guaranteed a priori stability and performance bounds are obtained in terms of the synthesis Riccati equation solutions of the normalized H∞ control problems
Balanced model reduction with a priori relative/multiplicative error bounds in L∞ norm is studied. I...
In this paper, we study randomized algorithms for reduced order H ∞ controller design. First, full-o...
This paper presents a design method for fixed-order robust controllers, based on coprime factorizati...
This paper describes an approach to the reduction of controllers for the normalized coprime factor r...
This paper describes an approach to the reduction of controllers for the normalized coprime factor r...
Two procedures for reduced-order controller design that incorporate coprime factor model reduction t...
We consider the efficient solution of the coprime factorization based H infinity controller approxim...
In this paper we develop a controller reduction procedure for linear parameter-varying (LPV) systems...
A reasonably complete theory for the synthesis of robust controllers for a broad class of nonlinear ...
A reasonably complete theory for the synthesis of robust controllers for a broad class of nonlinear ...
Abstract: A priori information for optimal robust synthesis includes a nominal sys-tem and sets of p...
The problem of robustly stabilizing a linear system subject to H∞-bounded perturbations in the numer...
The problem of robustly stabilizing a linear system subject to H∞-bounded perturbations in the numer...
The problem of robustly stabilizing a linear system subject to H∞-bounded perturbations in the numer...
The problem of robustly stabilizing a linear system subject to H∞-bounded perturbations in the numer...
Balanced model reduction with a priori relative/multiplicative error bounds in L∞ norm is studied. I...
In this paper, we study randomized algorithms for reduced order H ∞ controller design. First, full-o...
This paper presents a design method for fixed-order robust controllers, based on coprime factorizati...
This paper describes an approach to the reduction of controllers for the normalized coprime factor r...
This paper describes an approach to the reduction of controllers for the normalized coprime factor r...
Two procedures for reduced-order controller design that incorporate coprime factor model reduction t...
We consider the efficient solution of the coprime factorization based H infinity controller approxim...
In this paper we develop a controller reduction procedure for linear parameter-varying (LPV) systems...
A reasonably complete theory for the synthesis of robust controllers for a broad class of nonlinear ...
A reasonably complete theory for the synthesis of robust controllers for a broad class of nonlinear ...
Abstract: A priori information for optimal robust synthesis includes a nominal sys-tem and sets of p...
The problem of robustly stabilizing a linear system subject to H∞-bounded perturbations in the numer...
The problem of robustly stabilizing a linear system subject to H∞-bounded perturbations in the numer...
The problem of robustly stabilizing a linear system subject to H∞-bounded perturbations in the numer...
The problem of robustly stabilizing a linear system subject to H∞-bounded perturbations in the numer...
Balanced model reduction with a priori relative/multiplicative error bounds in L∞ norm is studied. I...
In this paper, we study randomized algorithms for reduced order H ∞ controller design. First, full-o...
This paper presents a design method for fixed-order robust controllers, based on coprime factorizati...