This paper deals with the dynamical behavior of switched systems, formed by a finite number of linear vector fields. In particular, we review and present in a systematic way some definitions and some results, representing useful tools for the investigation of the stability properties. We also provide a thoughtful comparison among the notions of loss and gain of stability, and asymptotic controllability at the origin and at the infinity. Finally we examine a number of new example
Recently, it has been enlightens the interest of a class of switching rules with nice properties, c...
We study the asymptotic stability properties of nonlinear switched systems under the assumption of t...
Given a family of linear systems which admit an asymptotically stable convex combination, the exist...
This paper deals with the dynamical behavior of switched systems, formed by a finite number of line...
The study of properties of switched and hybrid systems gives rise to a number of interesting and cha...
This paper studies periodic stabilization of a class of switched linear systems. The concepts of per...
The main result of this paper is a sufficient condition for the existence of periodic switching sign...
The dynamical properties of many natural phenomena are traditionally described by smooth differentia...
Abstract. This article deals with stability of continuous-time switched linear systems under constra...
Periodical stabilization problems for switched linear systems are investigated in this paper. For au...
This article deals with stability of continuous-time switched systems under constrained switching. G...
Abstract — During the last decade, there has been increasing interest in the stability analysis and ...
In this article, we study the uniform asymptotic stability of the switched system $u'=f_{ u(t)}(u)$...
In this note we prove that if a switched system F formed by a pair of linear vector fields of R2 is ...
Motivated by recent applications in control theory, we study the feedback stabilizability of switche...
Recently, it has been enlightens the interest of a class of switching rules with nice properties, c...
We study the asymptotic stability properties of nonlinear switched systems under the assumption of t...
Given a family of linear systems which admit an asymptotically stable convex combination, the exist...
This paper deals with the dynamical behavior of switched systems, formed by a finite number of line...
The study of properties of switched and hybrid systems gives rise to a number of interesting and cha...
This paper studies periodic stabilization of a class of switched linear systems. The concepts of per...
The main result of this paper is a sufficient condition for the existence of periodic switching sign...
The dynamical properties of many natural phenomena are traditionally described by smooth differentia...
Abstract. This article deals with stability of continuous-time switched linear systems under constra...
Periodical stabilization problems for switched linear systems are investigated in this paper. For au...
This article deals with stability of continuous-time switched systems under constrained switching. G...
Abstract — During the last decade, there has been increasing interest in the stability analysis and ...
In this article, we study the uniform asymptotic stability of the switched system $u'=f_{ u(t)}(u)$...
In this note we prove that if a switched system F formed by a pair of linear vector fields of R2 is ...
Motivated by recent applications in control theory, we study the feedback stabilizability of switche...
Recently, it has been enlightens the interest of a class of switching rules with nice properties, c...
We study the asymptotic stability properties of nonlinear switched systems under the assumption of t...
Given a family of linear systems which admit an asymptotically stable convex combination, the exist...