Results 31 to 40 of about 66 (66)
Stabilizability of two-dimensional Navier–Stokes equations with help of a boundary feedback control,
. For 2D Navier-Stokes equations defined in a bounded domain Ω we study stabilization of solution near a given steady-state flowv(x) by means of feedback control defined on a part Γ of boundary ∂Ω.
A V Fursikov
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Distributed And Boundary Control Of The Viscous Burgers' Equation
Earlier results for distributed and boundary controls of the viscous Burgers' equation were established by Burns et al. and Byrnes et al.. In their results there are technical restrictions on the sizes of the initial data.
Kenneth D. Mease +2 more
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A Unifying Integral Iss Framework For Stability Of Nonlinear Cascades
We analyze nonlinear cascades in which the driven subsystem is integral input-tostate stable (ISS), and we characterize the admissible integral ISS gains for stability. This characterization makes use of the convergence speed of the driving subsystem and
Murat Arcak +2 more
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On Brockett's Necessary Condition for Stabilizability
In this paper we consider control systems of the form x = f(x; u) and show that Brockett's necessary condition for stabilizability via smooth feedback still persists if f is continuous and the class of allowable u increased to include continuous ...
L. Praly, I. Mareels, R. Orsi
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Stabilization of Decentralized Control Systems
The problem of stabilization of linear time-invariant systems under general decentralized feedback schemes is considered in this paper. A novel approach to the problem is advised, in which the interactions between the strongly connected subsystems of a ...
Zhiming Gong, Mohammad Aldeen
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Modeling and Control of a Multiple Component Structure
In this paper, a mathematical model is presented for a multiple component structure (MCS) composed of two Euler-Bernoulli beams, two distributed masses, and a rotating hub through which a torque control is applied.
Belinda B. King
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An Invariant Manifold Approach to Nonlinear Feedback Stabilization on Compacta
In this paper, some results of feedback stabilization on compacta for a nonlinear control system are obtained by using an invariant manifold approach. In particular, a class of globally nonminimum phase systems are treated.
Xiaoming Hu
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Stabilization of the transmission Schrodinger equation with boundary time-varying delay
We consider a system of transmission of the Schrodinger equation with Neumann feedback control that contains a time-varying delay term and that acts on the exterior boundary.
Rebiai, Salah-Eddine, Moumen, Latifa
core +1 more source
Feedback stabilization of a fluid–rigid body Interaction system
International audienceWe study the feedback stabilization of a system composed by an incompressible viscous fluid and a rigid body. We stabilize the position and the velocity of the rigid body and the velocity of the fluid around a stationary state by ...
Badra, Mehdi, Takahashi, Takéo
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High Gain Output Feedbacks for Systems With Distributed Parameters
: The paper is dealing with the high gain feedback stabilization of SISO (single input-single output) minimum-phase systems with distributed parameters.
M. Nikitina
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