Analysis of thermoelastic laminated Timoshenko beam with time-varying delay
Partial Differential Equations in Applied MathematicsThis document presents a study into a linear thermoelastic laminated Timoshenko beam featuring a time-varying delay. Utilizing the semigroup method and the variable norm technique, we establish the well-posedness of the system.
Besma Founas +5 more
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Strong Stability of a Delayed Viscoelastic Timoshenko System With Fractional Time Delay and Two Fractional Boundary Controls [PDF]
Mokhtaria Bouariba Sadoun +4 more
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Existence and general stabilization of the Timoshenko system with a thermo-viscoelastic damping and a delay term in the internal feedback [PDF]
, 2015 Weican Zhou, Miaomiao Chen
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Global existence and asymptotic behavior for a Timoshenko system with internal damping and logarithmic source terms [PDF]
, 2022 Sebastião Martins Siqueira Cordeiro +3 more
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THE CRITICAL LOAD PARAMETER OF A TIMOSHENKO BEAM WITH ONE-STEP CHANGE IN CROSS SECTION
Facta Universitatis. Series: Mechanical Engineering, 2014 The paper analyzes the transverse vibration of a Timoshenko beam with one-step change in cross-section when subjected to an axial force. The axial force is equal in both of the beam portions.
Goran Janevski +2 more
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The optimal polynomial decay in the extensible Timoshenko system [PDF]
Moncef Aouadi
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Global existence and exponential stability for a nonlinear Timoshenko system with delay [PDF]
, 2015 Baowei Feng, Maurício Luciano Pelicer
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Thermal Timoshenko beam system with suspenders and Kelvin–Voigt damping [PDF]
, 2023 Soh Edwin Mukiawa +4 more
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Physics-Informed Neural Networks for Timoshenko System with Thermoelasticity
The main focus of this paper is to analyze the behavior of a numerical solution of the Timoshenko system coupled with Thermoelasticity and incorporating second sound effects. In order to address this target, we employ the Physics-Informed Neural Networks (PINNs) framework to derive an approximate solution for the system.
Chebbi, Sabrine +3 more
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Shape optimization of a Timoshenko beam together with an elastic foundation
Applied and Computational Mechanics, 2010 In this article we are going first to aim at the variational ormulation of the bending problem for the Timoshenko beam model. Afterwards we will extend this problem to the Timoshenko beam resting on the Winkler foundation, which is firmly connected with
Machalová J., Netuka H., Šimeček R.
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