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Robust stability and performance analysis for state space systems via quadratic Lyapunov bounds
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0027626487
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A maximum entropy-type Lyapunov function for robust stability and performance analysis
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D.S. Bernstein, W.M. Haddad, D.C. Hyland and F. Tyan, A maximum entropy-type Lyapunov function for robust stability and performance analysis, Systems Control Lett. 21 (1993) 73-87.
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Generalized Inverses of Linear Transformations
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0015384273
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Adaptive guaranteed cost control of systems with uncertain parameters
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Robustness in the presence of mixed parametric uncertainty and unmodelled dynamics
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M.K.H. Fan, A.L. Tits and J.C. Doyle, Robustness in the presence of mixed parametric uncertainty and unmodelled dynamics, IEEE Trans. Automat. Control 36 (1991) 25-38.
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0029290206
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Worst-case and average EI performance analysis against real constant parametric uncertainty
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J.H. Friedman, P.T. Kabamba and P.P. Khargonekar, Worst-case and average EI performance analysis against real constant parametric uncertainty, Automatica 31 (1986) 649-657.
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Friedman, J.H.1
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84987227252
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Explicit construction of quadratic Lyapunov functions for small gain, positivity, circle, and Popov theorems and their application to robust stability. Part I: Continuous-time theory
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W.M. Haddad and D.S. Bernstein, Explicit construction of quadratic Lyapunov functions for small gain, positivity, circle, and Popov theorems and their application to robust stability. Part I: Continuous-time theory, Internat. J. Robust Nonlinear Control 3 (1993) 313-339.
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Haddad, W.M.1
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0029270797
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Parameter-dependent Lyapunov functions and the Popov criterion in robust analysis and synthesis
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W.M. Haddad and D.S. Bernstein, Parameter-dependent Lyapunov functions and the Popov criterion in robust analysis and synthesis, IEEE Trans. Automat. Control 40 (1995) 536-543.
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Haddad, W.M.1
Bernstein, D.S.2
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9
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0029203657
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Generalized mixed-μ bounds for real and complex multiple-block uncertainty with internal matrix structure
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Seattle, WA
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W.M. Haddad, D.S. Bernstein and V. Chellaboina, Generalized mixed-μ bounds for real and complex multiple-block uncertainty with internal matrix structure, in: Proc. Amer. Control Conf., Seattle, WA (1995) 2843-2847; Internat. J. Control 64 (1996) 789-806.
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Haddad, W.M.1
Bernstein, D.S.2
Chellaboina, V.3
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10
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0030196635
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W.M. Haddad, D.S. Bernstein and V. Chellaboina, Generalized mixed-μ bounds for real and complex multiple-block uncertainty with internal matrix structure, in: Proc. Amer. Control Conf., Seattle, WA (1995) 2843-2847; Internat. J. Control 64 (1996) 789-806.
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12
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The complex structured singular value
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A. Packard and J.C. Doyle, The complex structured singular value, Automatica 29 (1993) 71-109.
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13
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0027553012
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Continuity properties of the real/complex structured singular value
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A. Packard and P. Pandey, Continuity properties of the real/complex structured singular value, IEEE Trans. Automat. Control 38 (1993) 415-428.
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A Riccati equation approach to the stabilization of uncertain systems
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I.R. Petersen and C.V. Hollot, A Riccati equation approach to the stabilization of uncertain systems, Automatica 22 (1986) 397-411.
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15
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0029203974
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Reliable state space upper bounds for the peak structured singular value
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Seattle, WA
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A.G. Sparks and D.S. Bernstein, Reliable state space upper bounds for the peak structured singular value, in: Proc Amer. Control Conf., Seattle, WA (1995) 2419-2423.
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(1995)
Proc Amer. Control Conf.
, pp. 2419-2423
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Sparks, A.G.1
Bernstein, D.S.2
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16
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0003063569
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Shifted quadratic guaranteed cost bounds for robust controller synthesis
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San Francisco, CA
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F. Tyan and D.S. Bernstein, Shifted quadratic guaranteed cost bounds for robust controller synthesis, in: Proc. IFAC World Congr., San Francisco, CA (1996) G, 285-290.
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Tyan, F.1
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17
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0029309550
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A double-commutator guaranteed cost bound for robust stability and performance
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F. Tyan, S.R. Hall and D.S. Bernstein, A double-commutator guaranteed cost bound for robust stability and performance, Systems Control Lett. 25 (1995) 125-129.
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On the input-output stability of time-varying nonlinear feedback systems, part I: Conditions derived using concepts of loop gain, conicity, and positivity
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G. Zames, On the input-output stability of time-varying nonlinear feedback systems, part I: Conditions derived using concepts of loop gain, conicity, and positivity, IEEE Trans. Automat. Control 11 (1966) 228-238.
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