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Original Articles

Generalization and comparison of two recent frequency-domain stability robustness results

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Pages 463-475 | Received 07 May 1990, Published online: 17 Apr 2007

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Alexander Weinmann. (2005) A DIALOG-ORIENTED AND GRADIENT-BASED STABILITY MARGIN IN UNCERTAIN SYSTEMS. Cybernetics and Systems 36:7, pages 641-666.
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Articles from other publishers (9)

Nusret Tan. (2004) Robust phase margin, robust gain margin and Nyquist envelope of an interval plant family. Computers & Electrical Engineering 30:2, pages 153-165.
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. 1995. Robust Stability and Convexity. Robust Stability and Convexity 153 156 .
F. Perez, C. Abdallah & D. Docampo. (1994) Robustness analysis of polynomials with linearly correlated uncertain coefficients in l/sup p/-normed balls. Robustness analysis of polynomials with linearly correlated uncertain coefficients in l/sup p/-normed balls.
H. Kokame, S. Yoshida & T. Mori. (1993) A criterion for l/sup λ/-robust stability in parameter space. A criterion for l/sup λ/-robust stability in parameter space.
M.B. Argoun & M.M. Bayoumi. (1993) Robust gain and phase margins for interval uncertain systems. Robust gain and phase margins for interval uncertain systems.
A. Katbab & E.I. Jury. (1993) A note on two methods related to stability robustness of polynomials in a sector (relative stability). IEEE Transactions on Automatic Control 38:2, pages 380-383.
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P. Dorato, R. Tempo & G. Muscato. (1993) Bibliography on robust control. Automatica 29:1, pages 201-213.
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Y.Z. Tsypkin, B.T. Polyak, A. Katbab & E.I. Jury. (1991) On the strict and wide-sense stability robustness of uncertain systems-application of a new frequency criterion. On the strict and wide-sense stability robustness of uncertain systems-application of a new frequency criterion.
L. Guzzella, O.D. Crisalle, F.J. Kraus & D. Bonvin. (1991) Necessary and sufficient conditions for the robust stabilizing control of linear plants with ellipsoidal parametric uncertainties. Necessary and sufficient conditions for the robust stabilizing control of linear plants with ellipsoidal parametric uncertainties.

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