Advances in Nonlinear Output Feedback Design

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Model Reduction Methodologies
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Advances in Nonlinear Output Feedback Design
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Vision Based Estimation and Control: Recent Advances and Open Problems
Agile Control of Military Operations
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Output Feedback of Nonlinear Systems
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Mobile Robots: Tracking Control
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New Approaches to H-Infinity Control II
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Robotics: Tracking Control
Lagrangian and Hamiltonian Theory
Variable Structure Control
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Signal Processing Methods in Control
Applied Nonlinear Control

Author Index
A B C D E F G H I
J K L M N O P Q R
S T U V W X Y Z

Output-Feedback Control of Stochastic Strict-Feedback Systems Under an Exponential Cost Criterion

Authors:

Gürdal Arslan, Tamer Bas;ar,

Volume: 1, Page 2450 Paper number 601

Abstract:

We consider a class of single-input single-output stochastic nonlinear systems in strict-feedback form with a risk-sensitive cost criterion and with only the output of the system being available for feedback. We design an output-feedback controller under which the closed-loop signals maintain an arbitrarily small average risk-sensitive cost. Moreover, all closed-loop signals remain bounded in probability, and under certain conditions we obtain asymptotic stability in probability.

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Stabilization In Probability Of Nonlinear Stochastic Systems With Guaranteed Cost

Authors:

Stefano Battilotti, Alberto De Santis,

Volume: 1, Page 2456 Paper number 602

Abstract:

We deal with nonlinear dynamical systems, consisting of a linear nominal part perturbed by model uncertainties, nonlinearities and both additive and multiplicative random noise, modeled as a Wiener process. In particular, we study the problem of finding suitable measurement feedback control laws such that the resulting closed--loop system is stable in some probabilistic sense and a given cost functional is minimized. We give a Lyapunov--based separation result which splits the control design into a state feedback problem and a filtering problem.

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Some Remarks On Dynamic Output Feedback Control Of Nonuniformly Observable Systems

Authors:

Gildas Besançon, Hassan Hammouri,

Volume: 1, Page 2462 Paper number 603

Abstract:

This paper presents results on dynamic output feedback control for a class of systems which are in cascade form and a priori are not uniformly observable. These results are based on previous studies on observer design for the considered class of systems on the one hand, and similar arguments as in the case of uniformly observable systems on the other hand. More precisely, it is shown how by using high gain and saturations techniques, semiglobal stabilization by output feedback can be achieved for systems which are stabilizable by state feedback, and where singularities for the observation are not a priori discarded, provided that some convergence speed is fast enough. Some further extensions on this basis are also discussed.

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Output Feedback Asymptotic Stabilization For Triangular Systems Linear In The Unmeasured State Components

Authors:

Laurent Praly, Ioannis Kanellakopoulos,

Volume: 1, Page 2466 Paper number 604

Abstract:

We study the global asymptotic stabilization by output feedback for systems whose dynamics are both linear in the unmeasured state components and in a feedback form. The output feedback we consider is of the observer-controller type where the design of both the observer and the controller is standard. The main contribution is the proof of uniform complete observability of the closed loop system, a sufficient property allowing us to establish the required stability.

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On Preservation Of Dissipation Inequalities Under Sampling

Authors:

Dragan Nesić, Dina Shona Laila, Andrew R. Teel,

Volume: 1, Page 2472 Paper number 605

Abstract:

We show that if we first design a controller for a continuous-time nonlinear plant with disturbances so that it achieves a certain dissipation inequality for the continuous-time closed-loop system and then implement it as a sampled-data controller using a sampler and zero order hold, then the dissipation inequality will be preserved for the exact discrete-time model of the sampled-data closed-loop system in a semiglobal practical sense (the sampling period is the parameter that we can adjust). Moreover, a similar statement is proved for open-loop systems, where controls are considered as free variables. Two different forms of dissipation inequalities are considered for the exact discrete-time models: the "weak" form and the "strong" form.

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Global Output Tracking Control of a Class of Euler-Lagrange Systems

Authors:

Ole Morten Aamo, Murat Arcak, Thor I. Fossen, Petar V. Kokotović,

Volume: 1, Page 2478 Paper number 606

Abstract:

We address the problem of output feedback tracking control of a class of Euler-Lagrange systems subject to nonlinear dissipative loads. By imposing a monotone damping condition on the nonlinearities of the unmeasured states, the common restriction that the nonlinearities be globally Lipschitz is removed. The proposed observer-controller scheme renders the origin of the error dynamics uniformly globally asymptotically stable.

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