[[abstract]]The robust controllability problem for linear time-invariant interval systems is studied in this article. The rank preservation problem is converted to a non-singularity analysis problem of the minors of the matrix in discussion. Based on some essential properties of matrix measures, a new, sufficient, algebraically elegant criterion for the robust controllability of linear time-invariant interval systems is established. A numerical example is given to illustrate the application of the proposed sufficient algebraic criterion, and to show that the proposed sufficient condition can obtain less conservative results than the existing ones reported recently in the literature
The last thirty years have witnessed an enormous effort in the field of robust control of dynamical...
Several robustness problems such as stability and performance robustness analysis of feedback system...
The robust D-stability of a class of multilinear interval polynomials is considered. Some sufficient...
In interval algebra or in robust control area, various research topics and numerous results have bee...
AbstractRobust stability for a series of nonlinear systems is presented in this paper. Through diffe...
A study was conducted on robust stability of multivariable interval control systems. The study invol...
To the best knowledge of authors, none of existing literatures is available for the linear independe...
This paper investigates the stabilization problem of linear uncertain systems via constant state fee...
This paper addresses on the robust stability problem of interval polynomials and matrices of the con...
This paper addresses on the robust stability problem of interval polynomials and matrices of the con...
International audienceThe controllability and observability of a continuous linear time-invariant sy...
For interval polynomial matrices, we identify the minimal testing set, whose stability can guarantee...
The article is devoted to the actual problem of the mathematical theory of controllability. It inves...
A criterion based on LMI is established for robust stabilization of interval plants in this paper. O...
The last thirty years have witnessed an enormous effort in the field of robust control of dynamical...
The last thirty years have witnessed an enormous effort in the field of robust control of dynamical...
Several robustness problems such as stability and performance robustness analysis of feedback system...
The robust D-stability of a class of multilinear interval polynomials is considered. Some sufficient...
In interval algebra or in robust control area, various research topics and numerous results have bee...
AbstractRobust stability for a series of nonlinear systems is presented in this paper. Through diffe...
A study was conducted on robust stability of multivariable interval control systems. The study invol...
To the best knowledge of authors, none of existing literatures is available for the linear independe...
This paper investigates the stabilization problem of linear uncertain systems via constant state fee...
This paper addresses on the robust stability problem of interval polynomials and matrices of the con...
This paper addresses on the robust stability problem of interval polynomials and matrices of the con...
International audienceThe controllability and observability of a continuous linear time-invariant sy...
For interval polynomial matrices, we identify the minimal testing set, whose stability can guarantee...
The article is devoted to the actual problem of the mathematical theory of controllability. It inves...
A criterion based on LMI is established for robust stabilization of interval plants in this paper. O...
The last thirty years have witnessed an enormous effort in the field of robust control of dynamical...
The last thirty years have witnessed an enormous effort in the field of robust control of dynamical...
Several robustness problems such as stability and performance robustness analysis of feedback system...
The robust D-stability of a class of multilinear interval polynomials is considered. Some sufficient...