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In order to build efficient reduced-order models (ROMs) for geometrically nonlinear vibrations of thin structures, a normal form procedure is computed for a general class of nonlinear oscillators with quadratic and cubic nonlinearities.
Explicitly, we study the observer design problem for a general class of nonlinear systems with real parametric uncertainty and with an input generator (exosystem).
A novel H∞ filter design methodology has been presented for a general class of nonlinear systems.
Control objectives are defined for a general class of nonlinear systems.
In this paper, we address the filtering problem for a general class of nonlinear time-delay stochastic systems.
This paper is concerned with a formal linearization problem for a general class of nonlinear time-varying dynamic systems.
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We develop a linear controller and observer design technique that applies this low gain-high gain feedback domination technique and by doing so we construct a method that allows for the global stabilization of a general class of nonlinear system.
We give sufficient conditions, being also necessary in many cases, for the existence of a periodic free boundary generated as the boundary of the support of the periodic solution of a general class of nonlinear parabolic equations.
Semi-global practical stabilization of a general class of nonlinear sampled-data feedback control systems with unknown parameter is addressed.
Finally, we generalize our results to a general class of nonlinear systems with input generator, and with exogenous disturbance.
This gives way to a general class of nonlinear control systems for constrained mechanical systems in which the control inputs are viewed as the permissible control forces.
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