Results 111 to 120 of about 22,117,889 (280)
STABILITY OF A TIMOSHENKO SYSTEM WITH CONSTANT DELAY [PDF]
Issaka Ouédraogo, Gilbert Bayili
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Green functions for three-point boundary value problems governed by differential equation systems with applications to Timoshenko beams [PDF]
László Péter Kiss, György Szeidl
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Iterative Optimal Control for Flexible Rotor–AMB System [PDF]
In this paper we propose an optimal control design technique for a class of nonlinear and control non-affine equations.The dynamic equations of a flexible shaft supported by a pair of active magnetic bearings (AMBs) are used as the nonlinear control ...
G. Serdar Tombul+2 more
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Local solutions for a Timoshenko system in noncylindrical domains
In this paper we study a Timoshenko system modeling transverse vibrations of thin elastic beams in a moving boundary domain. Existence and uniqueness of a local solution is proved by using Faedo–Galerkin approximation.
Vando Narciso, Alfredo T. Cousin
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In this study, we examine Timoshenko systems with boundary conditions featuring two types of fractional dissipations. By applying semigroup theory, we demonstrate the existence and uniqueness of solutions.
Suleman Alfalqi+3 more
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Decay rate of the Timoshenko system with one boundary damping
In this paper, we study the indirect boundary stabilization of the Timoshenko system with only one dissipation law. This system, which models the dynamics of a beam, is a hyperbolic system with two wave speeds. Assuming that the wave speeds are equal, we
D. Mercier, V. Régnier
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We studied the uniform stabilization of a class of Timoshenko systems with partial dissipation of the beam. Our main result is to prove that the semigroup associated to this model has polynomial decay.
Frank Henry Acasiete Quispe+1 more
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Quasi-stability property and attractors for a semilinear Timoshenko system
This paper is concerned with the classical Timoshenko system for vibrations of thin rods. It has been studied by many authors and most of known results are concerned with decay rates of the energy, controllability and numerical approximations.
L. Fatori, M. A. J. Silva, V. Narciso
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Nonlinear damping effects for the 2D Mindlin–Timoshenko system
AbstractIn this article, we investigate the asymptotic behavior of the Mindlin–Timoshenko system under the influence of nonlinear dissipation affecting the rotation angle equations. Initially, we provide a concise review of the system’s solution existence.
Ahmed Bchatnia+2 more
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