Let Σ be a set of n × n matrices and let us consider the fol-lowing linear iteration: x(t +1) = Atx(t), At ∈ Σ for all t. These kinds of switched linear systems arise in many ap-plications such as asynchronous systems, hybrid systems, switching control,... The stability under arbitrary switchings of this system de-pends on a quantity called the joint spectral radius (JSR), which represents the maximal growth rate of such a discrete linear system. More precisely, the JSR of a set Σ of matrices is defined by the following expression: ρ(Σ) = lim k→∞ max{‖Ai1...Aik‖1/k | Ai ∈ Σ}
A class of the iteration method from the double splitting of coefficient matrix for solving the line...
AbstractWe provide an asymptotically tight, computationally efficient approximation of the joint spe...
AbstractThis paper presents algorithms for finding an arbitrarily small interval that contains the j...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
The spectral radius of a matrix is a widely used concept in linear algebra. It expresses the asympto...
© 2020 Society for Industrial and Applied Mathematics The joint spectral radius (JSR) of a set of ma...
This paper proposes lower bounds on a quantity called Lp-norm joint spectral radius, or in short, p-...
AbstractThe joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth...
The joint spectral radius (JSR) of a set of matrices characterizes the maximal asymptotic growth rat...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
In this paper, we introduce a procedure for approximating the joint spectral radius of a finite set ...
In this paper, we introduce a procedure for approximating the joint spectral radius of a finite set ...
The joint spectral radius (JSR) of a set of matrices characterizes the maximal asymptotic growth rat...
It is wellknown that the stability analysis of step-by-step numerical methods for differential equat...
A class of the iteration method from the double splitting of coefficient matrix for solving the line...
AbstractWe provide an asymptotically tight, computationally efficient approximation of the joint spe...
AbstractThis paper presents algorithms for finding an arbitrarily small interval that contains the j...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
The spectral radius of a matrix is a widely used concept in linear algebra. It expresses the asympto...
© 2020 Society for Industrial and Applied Mathematics The joint spectral radius (JSR) of a set of ma...
This paper proposes lower bounds on a quantity called Lp-norm joint spectral radius, or in short, p-...
AbstractThe joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth...
The joint spectral radius (JSR) of a set of matrices characterizes the maximal asymptotic growth rat...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
In this paper, we introduce a procedure for approximating the joint spectral radius of a finite set ...
In this paper, we introduce a procedure for approximating the joint spectral radius of a finite set ...
The joint spectral radius (JSR) of a set of matrices characterizes the maximal asymptotic growth rat...
It is wellknown that the stability analysis of step-by-step numerical methods for differential equat...
A class of the iteration method from the double splitting of coefficient matrix for solving the line...
AbstractWe provide an asymptotically tight, computationally efficient approximation of the joint spe...
AbstractThis paper presents algorithms for finding an arbitrarily small interval that contains the j...