Showing papers by "Chun-Hsiung Fang published in 1996"
TL;DR: In this paper, the problem of pole-clustering inside a disk for generalized state-space systems is addressed in the framework of linear matrix inequality (LMI), and two necessary and sufficient conditions which can he easily checked by using the existing LMI packages are derived.
5 citations
11 Dec 1996
TL;DR: In this article, the stability robustness of uncertain generalized state-space systems with unidirectional perturbations on the derivative state matrix is investigated and the exact bound can be easily obtained by only checking the stability of some finite real points.
Abstract: The stability robustness of uncertain generalized state-space systems with unidirectional perturbations on derivative state matrix is investigated. The exact bound can be easily obtained by only checking the stability of some finite real points.
4 citations
TL;DR: In this article, a simple approach is proposed to ensure that all poles of an uncertain system are clustered in a prescribed ring, and explicit bounds on linear time-invariant structured perturbations are obtained.
Abstract: A simple approach is proposed to ensure that all poles of an uncertain system are clustered in a prescribed ring. The explicit bounds on linear time-invariant structured perturbations are obtained. Under these allowable highly structured perturbations, both stability robustness and certain performance robustness will thus be ensured. In the literature, as far as we are aware, little effort has been devoted to investigating pole-clustering robustness in such regions.
2 citations