Further results on delay‐dependent robust stability conditions of uncertain neutral systems
By Shengyuan Xu, James Lam, Yun Zou. 2005
102 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Computer Networks and Communications, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/397d14cfd7eb94cfefdf6f2e2d705e817288e583
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In Computational Theory and Mathematics
In Computer Networks and Communications
In Control and Systems Engineering
Citations in the corpus
- A survey of linear matrix inequality techniques in stability analysis of delay systems (2008, background): “…Y1 YT1 Z1 0, ð32Þ where ¼ PT 0 I A I þ 0 I A I T Pþ S1 0 0 hR1 þ Y1 0 þ Y1 0 T , ð33Þ P ¼ P1 0 P2 P3 , ð34Þ Y1 ¼ Y11 Y12 , ð35Þ Z1 ¼ Z11 Z12 ZT12 Z13 : ð36Þ An equivalent form of Theorem 15 with fewer variables is reported in Xu, Lam, and Zou (2005), which is re-stated in the following theorem.”
- Delay‐dependent stability and stabilization of neutral time‐delay systems (2009, methodology): “Using the Lyapunov–Razumikhin functional approach or the Lyapunov– Krasovskii functional approach, delay-independent [3, 4] and delay-dependent stability criteria [5–11] have been proposed.”