AbstractThe notion of Bezoutian for a quadruple of rational matrix functions introduced by the authors in previous works is shown to be an adequate connecting link between certain factorization problems for rational matrix functions and quadratic and linear matrix equations. Particular attention is given to various types of coprime factorizations. A characterization of Bezoutians as angle operators between certain pairs of subspaces is also given
AbstractAn approach is presented to get matrix representations for classical and more general r-Bezo...
AbstractA classical construction associates to every rational function f ∈ K(X) in one variable the ...
AbstractSome propositions of the theory of V-Bezoutians are presented. As an application the followi...
AbstractThe notion of Bezoutian for a quadruple of rational matrix functions introduced by the autho...
AbstractVarious concepts of a Bezoutian of two rational matrix functions are introduced, thereby ext...
AbstractA natural generalization of the classical Bezout matrix of two polynomials is introduced for...
AbstractWe introduce a class of so-called polynomial Bezoutian matrices. The operator representation...
Abstract. We give a self-contained proof that the nullity of the Bezoutian matrix associ-ated with a...
AbstractWith each polynomial p of degree n whose roots lie inside the unit disc we may associate the...
This talk concerns the corona type Bezout equation $G(z)X(z)=I_p$, $z$ in $BD$. The function $G$ i...
It is shown that a certain Bezout operator provides a bijective correspondence between the solutions...
AbstractThe Bezoutian B of a quadruple (F, G; U, D) of polynomial matrices is studied. It is shown t...
AbstractA generalization of companion matrices is presented as the starting point for developing a u...
The problem that we solve in this paper is to find (square or non-square) minimal J-spectral factors...
AbstractThe Bézoutian B of two polynomial matrices can be described as a solution of a linear matrix...
AbstractAn approach is presented to get matrix representations for classical and more general r-Bezo...
AbstractA classical construction associates to every rational function f ∈ K(X) in one variable the ...
AbstractSome propositions of the theory of V-Bezoutians are presented. As an application the followi...
AbstractThe notion of Bezoutian for a quadruple of rational matrix functions introduced by the autho...
AbstractVarious concepts of a Bezoutian of two rational matrix functions are introduced, thereby ext...
AbstractA natural generalization of the classical Bezout matrix of two polynomials is introduced for...
AbstractWe introduce a class of so-called polynomial Bezoutian matrices. The operator representation...
Abstract. We give a self-contained proof that the nullity of the Bezoutian matrix associ-ated with a...
AbstractWith each polynomial p of degree n whose roots lie inside the unit disc we may associate the...
This talk concerns the corona type Bezout equation $G(z)X(z)=I_p$, $z$ in $BD$. The function $G$ i...
It is shown that a certain Bezout operator provides a bijective correspondence between the solutions...
AbstractThe Bezoutian B of a quadruple (F, G; U, D) of polynomial matrices is studied. It is shown t...
AbstractA generalization of companion matrices is presented as the starting point for developing a u...
The problem that we solve in this paper is to find (square or non-square) minimal J-spectral factors...
AbstractThe Bézoutian B of two polynomial matrices can be described as a solution of a linear matrix...
AbstractAn approach is presented to get matrix representations for classical and more general r-Bezo...
AbstractA classical construction associates to every rational function f ∈ K(X) in one variable the ...
AbstractSome propositions of the theory of V-Bezoutians are presented. As an application the followi...