summary:Discrete-time symmetric polynomial equations with complex coefficients are studied in the scalar and matrix case. New theoretical results are derived and several algorithms are proposed and evaluated. Polynomial reduction algorithms are first described to study theoretical properties of the equations. Sylvester matrix algorithms are then developed to solve numerically the equations. The algorithms are implemented in the Polynomial Toolbox for Matlab
In this paper we propose two new operators for complex polynomial matrices. One is the conjugate pro...
Polynomials are well known for their ability to improve their properties and for their applicability...
We define a truncated composition operator on the spaces P_n of n-degree polynomials with complex co...
summary:Discrete-time symmetric polynomial equations with complex coefficients are studied in the sc...
Discrete-time symmetric polynomial equations with complex coefficients are studied in the scalar and...
New numerical procedures are proposed to solve the symmetric matrix polynomial equation A T (\Gamm...
Quite recently the polynomial design methods found a new great field of application outside the cont...
A unified approach is pursued for designing efficient and numerically reliable algorithms for polyno...
This article presents several different methods for solving the problem of how to find a certain rel...
We consider conjugate gradient type methods for the solution of large sparse linear system Ax equals...
This paper derives conditions for the stability of discrete-time systems that can be modeled by a ve...
The theory of polynomial matrices plays a key role in the design and analysis of multi-input multi-o...
The canonical stucture information, i.e. the elementary divisors and minimalindices of a matrix poly...
AbstractNewbery's method is completed to a method for the construction of a (complex) symmetric or n...
Polynomial matrix theory is very important to many automatic control related pro- blems. This thesis...
In this paper we propose two new operators for complex polynomial matrices. One is the conjugate pro...
Polynomials are well known for their ability to improve their properties and for their applicability...
We define a truncated composition operator on the spaces P_n of n-degree polynomials with complex co...
summary:Discrete-time symmetric polynomial equations with complex coefficients are studied in the sc...
Discrete-time symmetric polynomial equations with complex coefficients are studied in the scalar and...
New numerical procedures are proposed to solve the symmetric matrix polynomial equation A T (\Gamm...
Quite recently the polynomial design methods found a new great field of application outside the cont...
A unified approach is pursued for designing efficient and numerically reliable algorithms for polyno...
This article presents several different methods for solving the problem of how to find a certain rel...
We consider conjugate gradient type methods for the solution of large sparse linear system Ax equals...
This paper derives conditions for the stability of discrete-time systems that can be modeled by a ve...
The theory of polynomial matrices plays a key role in the design and analysis of multi-input multi-o...
The canonical stucture information, i.e. the elementary divisors and minimalindices of a matrix poly...
AbstractNewbery's method is completed to a method for the construction of a (complex) symmetric or n...
Polynomial matrix theory is very important to many automatic control related pro- blems. This thesis...
In this paper we propose two new operators for complex polynomial matrices. One is the conjugate pro...
Polynomials are well known for their ability to improve their properties and for their applicability...
We define a truncated composition operator on the spaces P_n of n-degree polynomials with complex co...