This note refers to the computation of a statespace realization of a linear dynamical system, starting from a polynomial matrix description of it. Simple procedures are given for obtaining its dynamic matrix (possibly in some canonical or block-companion form) through unimodular transformations, starting from a square diagonal polynomial matrix, obtained as an intermediate step of the overall realization algorithm. © 1992 IEE
AbstractAn efficient algorithm is developed for determining the greatest common left divisor (GCLD) ...
We showed earlier that a state variable for a LTI system can be computed factorizing a two-variable ...
The book deals with dynamical systems, generated by linear mappings of finite dimensional spaces and...
This note refers to the computation of a statespace realization of a linear dynamical system, starti...
The computation of a state-space realization of a linear dynamical system, starting from a polynomia...
We review the realization theory of polynomial (transfer function) matrices via 'pure' generalized s...
Solvability and general solutions to dynamic systems in polynomial matrix descriptions are investiga...
In this note we aim to show how the well-known denitions and results obtained for the classic polyno...
An approach is developed based on polynomial matrix theory for formulating the equations of motion a...
In this paper, a direct realization procedure is presented that brings a general 2-D polynomial syst...
Teoremas de identificación de matrices diagonalizables. Introducción a los sistemas dinámicos.Identi...
A systematic development of the realization theory of Jinite dimensional constant linear systems ie ...
This paper considers systems theoretic properties of linear systems defined in terms of spatial and ...
Abstract: Multivariate polynomial system solving and polynomial optimization problems arise as centr...
A giant. A mentor. A friend. We describe how systems of multivariate polynomial equations can be sol...
AbstractAn efficient algorithm is developed for determining the greatest common left divisor (GCLD) ...
We showed earlier that a state variable for a LTI system can be computed factorizing a two-variable ...
The book deals with dynamical systems, generated by linear mappings of finite dimensional spaces and...
This note refers to the computation of a statespace realization of a linear dynamical system, starti...
The computation of a state-space realization of a linear dynamical system, starting from a polynomia...
We review the realization theory of polynomial (transfer function) matrices via 'pure' generalized s...
Solvability and general solutions to dynamic systems in polynomial matrix descriptions are investiga...
In this note we aim to show how the well-known denitions and results obtained for the classic polyno...
An approach is developed based on polynomial matrix theory for formulating the equations of motion a...
In this paper, a direct realization procedure is presented that brings a general 2-D polynomial syst...
Teoremas de identificación de matrices diagonalizables. Introducción a los sistemas dinámicos.Identi...
A systematic development of the realization theory of Jinite dimensional constant linear systems ie ...
This paper considers systems theoretic properties of linear systems defined in terms of spatial and ...
Abstract: Multivariate polynomial system solving and polynomial optimization problems arise as centr...
A giant. A mentor. A friend. We describe how systems of multivariate polynomial equations can be sol...
AbstractAn efficient algorithm is developed for determining the greatest common left divisor (GCLD) ...
We showed earlier that a state variable for a LTI system can be computed factorizing a two-variable ...
The book deals with dynamical systems, generated by linear mappings of finite dimensional spaces and...