The J-spectral factorization problem naturally arises in control theory and it plays an important role in H(infinity)-control, linear quadratic optimal control, Hankel norm approximation problem. Characterization of solution for control problems is sometimes given using the J-spectral factor(s). The paper has the nature of a survey article. We review the band method version of the Grassmannian approach for solving strictly contractive extension problems and the J-spectral factorization approach for solving the suboptimal Nehari problem in the setting of the Wiener algebra on the imaginary axis. The new (and modest) contributions is to clarify the connections between the two approaches.</p
The paper presents a polynomial solution to the standard H∞-optimal control problem. Based on two po...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
The J-spectral factorization problem naturally arises in control theory and it plays an important ro...
The J-spectral factorization problem naturally arises in control theory and it plays an important ro...
The J-spectral factorization problem naturally arises in control theory and it plays an important ro...
Necessary and sufficient conditions for the existence of suboptimal solutions to the standard model ...
Necessary and sufficient conditions for the existence of suboptimal solutions to the standard model ...
Matrix-valued functions in the Wiener class on the imaginary line are considered in this note. This ...
The paper presents a polynomial solution to the standard H,-optimal control problem. Based on two po...
Dimirovski, Georgi M. (Dogus Author)We present a simple algorithm for linear-quadratic control of di...
For the Wiener class of matrix-valued functions we provide necessary and sufficient conditions for t...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
The paper presents a polynomial solution to the standard H∞-optimal control problem. Based on two po...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
The J-spectral factorization problem naturally arises in control theory and it plays an important ro...
The J-spectral factorization problem naturally arises in control theory and it plays an important ro...
The J-spectral factorization problem naturally arises in control theory and it plays an important ro...
Necessary and sufficient conditions for the existence of suboptimal solutions to the standard model ...
Necessary and sufficient conditions for the existence of suboptimal solutions to the standard model ...
Matrix-valued functions in the Wiener class on the imaginary line are considered in this note. This ...
The paper presents a polynomial solution to the standard H,-optimal control problem. Based on two po...
Dimirovski, Georgi M. (Dogus Author)We present a simple algorithm for linear-quadratic control of di...
For the Wiener class of matrix-valued functions we provide necessary and sufficient conditions for t...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
The paper presents a polynomial solution to the standard H∞-optimal control problem. Based on two po...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...
In this paper new algorithms are developed for J-spectral factorization of polynomial matrices. Thes...