1990
DOI: 10.1109/9.50357
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Robust stabilization of uncertain linear systems: quadratic stabilizability and H/sup infinity / control theory

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Cited by 1,398 publications
(419 citation statements)
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“…Lemma 3.2 (Khargonakar et al, 1990) Let X and Y be real vectors of the same dimension. Then, for any scalar δ > 0, the following inequality holds…”
Section: Stability Results For Fractional-order Dynamic Systemsmentioning
confidence: 99%
“…Lemma 3.2 (Khargonakar et al, 1990) Let X and Y be real vectors of the same dimension. Then, for any scalar δ > 0, the following inequality holds…”
Section: Stability Results For Fractional-order Dynamic Systemsmentioning
confidence: 99%
“…For this, it follows from (3.6)-(3.8) that Integrating both sides of (3.14), we have 2 clt, t £ ( 4 , a (3.15) [7] Robust Woo stabilisation 477…”
Section: Is the Maximum Eigenvalue Of P^\(l + D K ) T P Ik (I + D K )mentioning
confidence: 99%
“…The main focus has been on H^ problems for linear systems [2,10], nonlinear systems [9], and systems without delay as well as with delays [2,5,9,10] and so on. In recent years, interest has been extended to the robust Hoc stability problem of impulsive dynamic systems.…”
Section: Introductionmentioning
confidence: 99%
“…Research addressing the problems of ∞ H and positive real control systems can be found in (Safonov et al 1987, Doyle et al 1989, Haddad and Bernstein 1991, Sun et al 1994. Control of uncertain linear systems with 2 Lbounded structured uncertainty satisfying ∞ H and passivity criteria have been tackled in (Peterson 1987, Khargonekar et al 1990). More recent development involving the quadratic dissipative control for linear systems problem has been tackled in (Xie et al 1998, Tan et al 2000.…”
Section: Dissipativity Performance Includesmentioning
confidence: 99%