Dynamic boundary control of the timoshenko beam
Date
1992
Authors
Morgül, Ö.
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Abstract
We consider a clamped-free Timoshenko beam. To stabilize the beam vibrations, we propose a dynamic boundary control law applied at the free end of the beam. We prove that with the proposed control law, the beam vibrations uniformly and exponentially decay to zero. The proof uses a Lyapunov functional based on the energy of the system. © 1992.
Source Title
Automatica
Publisher
Pergamon Press
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Keywords
Boundary-value problems, Distributed parameter systems, Lyapunov methods, Partial differential equations, Stability, Boundary value problems, Differential equations, Distributed parameter control systems, Dynamics, Lyapunov methods, System stability, Vibrations (mechanical), Beam vibratons control, Dynamic boundary control, Partial differential equations, Timoshenko beam, Beams and girders
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Language
English