Robustness of eigenvalue clustering in various regions of the complex plane for perturbed systems
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Publication:5286886
DOI10.1080/00207179308934458zbMath0776.93069OpenAlexW2149002462MaRDI QIDQ5286886
Ing-Rong Horng, Jyh-Horng Chou, Huey-Yang Horng
Publication date: 31 August 1993
Published in: International Journal of Control (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00207179308934458
Related Items (8)
Robust decentralized eigenvalues clustering for multi-time-scale systems with perturbations ⋮ Robust state observer design guaranteeing D-stability ⋮ Further results on the measurement of solution bounds of the generalized Lyapunov equations. ⋮ LMI approach to output feedback control for linear uncertain systems with D-stability constraints ⋮ Output feedback robust \(H \infty\) control with \(D\)-stability and variance constraints: Parametrization approach ⋮ D-stability analysis of discrete-delay perturbed systems ⋮ On the estimation of eigenvalue regions for discrete time-delay systems with a class of highly structured perturbations ⋮ Robust controller design for uncertain linear systems with circular pole constraints
Cites Work
- Robust pole assignment in systems subject to structured perturbations
- Robustness of pole location in perturbed systems
- Perturbation bounds for robust stability in linear state space models
- State-space measures for stability robustness
- Linear matrix equations and root clustering
- Robustness of discrete systems under structured uncertainties
- Robust stability bounds on time-varying perturbations for state-space models of linear discrete-time systems
- A general theory for matrix root-clustering in subregions of the complex plane
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