Results 161 to 170 of about 556,588 (202)
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A Popov Criterion for Systems With Slowly Time-Varying Parameters
Proceedings of the 1997 American Control Conference (Cat. No.97CH36041), 1997Summary: A Popov criterion is derived for systems with slowly time-varying parameters. The parameters and their time derivatives are assumed to take values in convex polytopes.
U Jonsson
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The Popov Criterion for Multiple-Loop Feedback Systems
IEEE Transactions on Automatic Control, 1980Although analytic versions of the Popov criterion are available for multiple-loop feedback systems, it is difficult to get a graphical representation which is as useful as the single-loop one. This paper presents a graphical representation which provides a sufficient condition for the Popov criterion to hold in the multiple-loop case.
A Mees, D Atherton
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Design of Nonlinear Observers Using Popov's Criterion
IFAC Postprint Volumes IPPV / International Federation of Automatic Control, 2005Abstract Recently there has been an intense activity in designing observers by means of the circle criterion. However, it is known that the use of Popov's criterion reduces the conservativeness of stability analysis based on the circle criterion, if further restrictions are satisfied by the nonlinearity.
Jaime A Moreno
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Estimating the Conservatism of Popov's Criterion for Real Parametric Uncertainties
Systems and Control Letters, 1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Eric Feron
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Stability Analysis With Popov Multipliers and Integral Quadratic Constraints
It is shown that a general form of Popov multipliers can be used in stability analysis based on integral quadratic constraints (IQC). The Popov multiplier is nonproper and a condition that the nominal plant is strictly proper will be imposed in order to ...
Ulf Jönsson
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LMI representation of the shifted Popov criterion
Automatica, 2000The paper studies a stability condition for nonlinear feedback systems, called the shifted Popov criterion. The authors derive a linear matrix inequality representation of the shifted Popov criterion, both in the Lyapunov stability context and the input-output stability context, when the linear part of the nonlinear feedback system is finite ...
Yuji Kakutani +2 more
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On the Generalization of the Multivariable Popov Criterion for Slope-Restricted Nonlinearities
2024 IEEE 63rd Conference on Decision and Control (CDC)Masaaki Nagahara, Takeshi Hatanaka
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A symmetric multivariable Popov criterion
Proceedings of the 36th IEEE Conference on Decision and Control, 2002There have been many developments and applications of the Popov criterion. This paper generalises the version of the multivariable Popov criterion presented by Moore and Anderson (1968), extending the range of systems for which stability can be proved. The new generalisation is compared with more contemporary presentations of the Popov criterion.
P. Weston, I. Postlethwaite
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International Journal of Control, 1973
It is reasonable to expect that the ‘ Popov criterion ’ for the stability of systems containing an arbitrary, finite number of non-linear feedback elements can be improved when the hypothetical transfer function considered in the ‘ Popov criterion ’ is assumed to satisfy meaningful requirements.
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It is reasonable to expect that the ‘ Popov criterion ’ for the stability of systems containing an arbitrary, finite number of non-linear feedback elements can be improved when the hypothetical transfer function considered in the ‘ Popov criterion ’ is assumed to satisfy meaningful requirements.
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Proceedings of the 36th IEEE Conference on Decision and Control, 2002
A nonlinear Popov criterion is derived in the framework of integral quadratic constraints (IQC). The use of IQCs gives increased flexibility in the choice of Popov parameters. We also show how Popov IQCs can be derived for nonlinear operators with dynamics.
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A nonlinear Popov criterion is derived in the framework of integral quadratic constraints (IQC). The use of IQCs gives increased flexibility in the choice of Popov parameters. We also show how Popov IQCs can be derived for nonlinear operators with dynamics.
openaire +1 more source

