: Two algorithms are proposed for evaluating the rank of an arbitrary polynomial matrix. They rely upon constant matrix rank evaluations and therefore are more reliable than already existing elementary polynomial operations techniques. Some applications are mentioned, such as polynomial null-space extraction or conditions of existence of solutions to matrix polynomial equations arising in control problems. Copyright c fl1998 IFAC R'esum'e: Deux algorithmes sont propos'es pour 'evaluer le rang d'une matrice polynomiale quelconque. Ils sont bas'es sur des 'evaluations de rangs de matrices constantes et sont donc plus fiables que les techniques d'ej`a existantes d'op'erations polynomiales &apo...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
: Numerical procedures are proposed for triangularizing polynomial matrices over the field of polyno...
A unified approach is pursued for designing efficient and numerically reliable algorithms for polyno...
Dans cette thèse nous développons de nouveaux algorithmes de calcul numérique pour les matrices poly...
In this thesis we develop new numerical algorithms for polynomial matrices. We tackle the problem of...
In this thesis we develop new numerical algorithms for polynomial matrices. We tackle the problem of...
In this thesis we develop new numerical algorithms for polynomial matrices. We tackle the problem of...
In this thesis we develop new numerical algorithms for polynomial matrices. We tackle the problem of...
Polynomial matrix theory is very important to many automatic control related pro- blems. This thesis...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
: Numerical procedures are proposed for triangularizing polynomial matrices over the field of polyno...
A unified approach is pursued for designing efficient and numerically reliable algorithms for polyno...
Dans cette thèse nous développons de nouveaux algorithmes de calcul numérique pour les matrices poly...
In this thesis we develop new numerical algorithms for polynomial matrices. We tackle the problem of...
In this thesis we develop new numerical algorithms for polynomial matrices. We tackle the problem of...
In this thesis we develop new numerical algorithms for polynomial matrices. We tackle the problem of...
In this thesis we develop new numerical algorithms for polynomial matrices. We tackle the problem of...
Polynomial matrix theory is very important to many automatic control related pro- blems. This thesis...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...
A polynomial matrix is called column reduced if its column degrees are as low as possible in some se...