The stability robustness of the generalized eigenvalues of matrix pairs with real perturbations is considered. The problem is estimate the norm of the smallest destabilizing perturbation on a stable matrix pair. Sufficient conditions on the norm of the perturbations are given which guarantee the stability of the perturbed matrix pair. The results obtained can be applied to the stability robustness analysis of singularly perturbed systems and descriptor systems and to a new kind of problem called the minimum phase robustness problem
A class of large-scale, multi-agent systems with decentralized information structures can be represe...
In this note, we will provide a new systematic approach to characterize and compute the stability bo...
[[abstract]]In this paper, the robust D-stability problem (i.e. the robust eigenvalue-clustering in ...
[EN] In this paper, the robust stability problem of structured linear systems is analyzed. In order ...
In this paper we explore how close a given stable matrix A is to being unstable. As a measure of "h...
AbstractIn this short paper, we characterize the upper bound ε∗ for the parasitic parameter ε in a s...
The concept of generalized block diagonal dominance is used to derive robust stability results for a...
The concept of generalized block diagonal dominance is used to derive robust stability results for a...
International audienceIn this paper we present a stability analysis approach for polynomially-depend...
The authors consider the robust stability of a linear time-invariant state-space model subject to re...
A square matrix F is said to be D-stable if the eigenvalues of DF have negative real parts for any d...
The problem of robust stability of linear time-invariant systems in state-space models is considered...
For the perturbation of generalized eigenvalues of general regular matrix pairs, it is difficult to ...
Recent papers have examined the problem of robustness of the stability of multivariable feedback sys...
AbstractA backward error analysis of approximate deflation pair systems of generalized eigenvalue pr...
A class of large-scale, multi-agent systems with decentralized information structures can be represe...
In this note, we will provide a new systematic approach to characterize and compute the stability bo...
[[abstract]]In this paper, the robust D-stability problem (i.e. the robust eigenvalue-clustering in ...
[EN] In this paper, the robust stability problem of structured linear systems is analyzed. In order ...
In this paper we explore how close a given stable matrix A is to being unstable. As a measure of "h...
AbstractIn this short paper, we characterize the upper bound ε∗ for the parasitic parameter ε in a s...
The concept of generalized block diagonal dominance is used to derive robust stability results for a...
The concept of generalized block diagonal dominance is used to derive robust stability results for a...
International audienceIn this paper we present a stability analysis approach for polynomially-depend...
The authors consider the robust stability of a linear time-invariant state-space model subject to re...
A square matrix F is said to be D-stable if the eigenvalues of DF have negative real parts for any d...
The problem of robust stability of linear time-invariant systems in state-space models is considered...
For the perturbation of generalized eigenvalues of general regular matrix pairs, it is difficult to ...
Recent papers have examined the problem of robustness of the stability of multivariable feedback sys...
AbstractA backward error analysis of approximate deflation pair systems of generalized eigenvalue pr...
A class of large-scale, multi-agent systems with decentralized information structures can be represe...
In this note, we will provide a new systematic approach to characterize and compute the stability bo...
[[abstract]]In this paper, the robust D-stability problem (i.e. the robust eigenvalue-clustering in ...