Results 201 to 210 of about 3,411 (222)

Boundary exact controllability for a porous elastic Timoshenko system

Applications of Mathematics, 2020
In this paper, the authors consider the boundary exact controllability of a one-dimensional Timoshenko-type beam fixed at right end and at left end two controls act on the transverse displacement and the rotation angle, respectively. By using the HUM method, the authors prove that the system is boundary exactly controllable in the usual energy space ...
Santos, Manoel J., Raposo, Carlos A., Rodrigues, Leonardo R. S.   +2 more
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Stability Results for a Timoshenko System with a Fractional Operator in the Memory

Applied Mathematics & Optimization, 2019
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María Astudillo, Higidio Portillo Oquendo   +1 more
openaire   +1 more source

Stability Result for a New Viscoelastic–Thermoelastic Timoshenko System

Bulletin of the Malaysian Mathematical Sciences Society, 2020
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Cyril Dennis Enyi, Baowei Feng
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Discrete energy behavior of Timoshenko system with Cattaneo’s law

Computational and Applied Mathematics
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Ali Smouk, Atika Radid
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Energy decay to Timoshenko's system with thermoelasticity of type III

Asymptotic Analysis, 2014
We consider the thermoelastic beam system when the oscillations are defined by the Timoshenko's model and the heat conduction is given by Green and Naghdi theories. Our main result is that the corresponding semigroup is exponentially stable if and only if the wave speeds associated to the hyperbolic part of the system are equal.
Luci Harue Fatori, Jaime E. Muñoz Rivera, Rodrigo Nunes Monteiro   +2 more
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Shearing Viscoelasticity in Partially Dissipative Timoshenko–Boltzmann Systems

SIAM Journal on Mathematical Analysis
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Eduardo H. Gomes Tavares, Marcio A. Jorge Silva, To Fu Ma, Higidio Portillo Oquendo   +3 more
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Stability of a Timoshenko system with local Kelvin–Voigt damping

Zeitschrift für angewandte Mathematik und Physik, 2017
In this article, a Timoshenko system with local distributed Kelvin-Voigt damping is considered. More precisely, the authors consider the hyperbolic system \[ \begin{aligned} &\rho_1 w_{tt}-[\kappa(w_x+\phi)+D_1(w_{xt}+\phi_t)]_x=0,\\ &\rho_2\phi_{tt}-(\mu\phi_x+D_2\phi_{xt})_x+\kappa(w_x+\phi)+D_1(w_{xt}+\phi_t)=0, \end{aligned} \] for \((x,t)\in (0,L)\
Xinhong Tian, Qiong Zhang
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Boundary Feedback Stabilization of Kirchhoff-Type Timoshenko System

Journal of Dynamical and Control Systems, 2014
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Wu, Yuhu, Xue, Xiaoping
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Non-exponential stability to a Timoshenko system with heat conduction and Kelvin–Voigt damping

Applied Mathematics Letters, 2023
Shugen Chai
exaly  

General decay for a viscoelastic-type Timoshenko system with thermoelasticity of type III

Applicable Analysis, 2023
Djellali Fayssal
exaly