Robust Stability For Uncertain Discrete Singular Systems With State Delay
By Shengyuan Xu, James Lam. 2003
59 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Control and Systems Engineering, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/6350546a00f8efe5f4b305896d594a749ae21bb2
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In Computer Networks and Communications
In Control and Systems Engineering
In Statistical and Nonlinear Physics
Citations in the corpus
- Robust stabilization for uncertain discrete singular systems with state delay (2008, background): “Xu et al. [16], Xu and Lam [17], Chen and Chou [18, 19] discussed the robust stability problem for discrete singular systems with state delay and uncertainty and established several robust stability and D-stability conditions.”
- On stability and stabilizability of positive delay systems (2009, background): “in the literature, to mention a few, uncertain time-delay systems are investigated in [12, 13], delayed linear parameter-varying systems are studied in [14], delayed two-dimensional systems are considered in [15, 16], delayed stochastic systems are concerned in [17], and delayed singular systems are”
- Robust stability and stabilization of discrete singular systems: an equivalent characterization (2004, background): “Now, it is known that the robust stability problem for singular systems is much more complicated than that for state-space systems because it requires to consider not only stability robustness, but also regularity and absence of impulses (for continuous singular systems) or causality (for discrete s”
- On Stability and Stabilizability of Singular Stochastic Systems with Delays (2005, background): “then a sufficient condition for ( 14 ) to hold is that”
- IMPROVED CONDITIONS FOR DELAY‐DEPENDENT ROBUST STABILITY AND STABILIZATION OF UNCERTAIN DISCRETE TIME‐DELAY SYSTEMS (2005, background): “The existing stability conditions for time-delay systems can be classified into two types, that is, delayindependent stability conditions and delay-dependent stability conditions [1-3].”