Recently, Qiu et al. obtained a computationally attractive formula for the computation of the real stability radius. This formula involves a global maximization over frequency. Here we show that the frequency range can be limited to a certain finite interval. Numerical experimentation suggests that this interval is often reasonably small
In this work we consider the problem of stability, for distributed parameter systems, thro...
The real structural stability radius of infinite-dimensional linear systems was analyzed. A metric s...
Robustness of stability of linear time-invariant systems using the relationship between the structur...
Recently Qiu et al. obtained a computationally attractive formula for the evaluation of the real sta...
Recently Qiu et al. obtained a computationally attractive formula for the evaluation of the real sta...
This paper presents a readily computable formula for the real stability radius with respect to an ar...
In this paper, we give a new lower bound on the real stability radius of a real stable matrix. We al...
. We describe a fast algorithm to compute the real structured stability radius with respect to the o...
AbstractThis paper considers the stability radius of time-varying systems with respect to linear dyn...
A polynomial is stable if all its roots have negative real part, and unstable otherwise. For a stabl...
Computationally efficient estimates for the real stability radius of a system matrix are developed f...
The author considers the problem of obtaining realistic lower bounds for the Siegel radius. Recent a...
The author considers the problem of obtaining realistic lower bounds for the Siegel radius. Recent a...
In this work we consider the problem of stability, for distributed parameter systems, thro...
In this work we consider the problem of stability, for distributed parameter systems, thro...
In this work we consider the problem of stability, for distributed parameter systems, thro...
The real structural stability radius of infinite-dimensional linear systems was analyzed. A metric s...
Robustness of stability of linear time-invariant systems using the relationship between the structur...
Recently Qiu et al. obtained a computationally attractive formula for the evaluation of the real sta...
Recently Qiu et al. obtained a computationally attractive formula for the evaluation of the real sta...
This paper presents a readily computable formula for the real stability radius with respect to an ar...
In this paper, we give a new lower bound on the real stability radius of a real stable matrix. We al...
. We describe a fast algorithm to compute the real structured stability radius with respect to the o...
AbstractThis paper considers the stability radius of time-varying systems with respect to linear dyn...
A polynomial is stable if all its roots have negative real part, and unstable otherwise. For a stabl...
Computationally efficient estimates for the real stability radius of a system matrix are developed f...
The author considers the problem of obtaining realistic lower bounds for the Siegel radius. Recent a...
The author considers the problem of obtaining realistic lower bounds for the Siegel radius. Recent a...
In this work we consider the problem of stability, for distributed parameter systems, thro...
In this work we consider the problem of stability, for distributed parameter systems, thro...
In this work we consider the problem of stability, for distributed parameter systems, thro...
The real structural stability radius of infinite-dimensional linear systems was analyzed. A metric s...
Robustness of stability of linear time-invariant systems using the relationship between the structur...