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Applicable Analysis
An International Journal
Volume 96, 2017 - Issue 12
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Articles

On the stability of Timoshenko-type systems with internal frictional dampings and discrete time delays

Aissa GuesmiaInstitut Elie Cartan de Lorraine, UMR 7502 Université de Lorraine, Metz Cedex 01, France.Correspondence[email protected]
&
Abdelaziz SoufyaneCollege of Engineering and Applied Sciences, Alhosn University, Abu Dhabi, UAE.
Pages 2075-2101 | Received 10 Oct 2015, Accepted 16 Jun 2016, Published online: 07 Jul 2016

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Jianghao Hao & Jing Yang. (2023) Stability analysis of fully dynamic piezoelectric beams with internal fractional delay. Quaestiones Mathematicae 0:0, pages 1-31.
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Articles from other publishers (8)

Abdelkader Braik, Safa M. Mirgani, Eltigani I. Hassan & Khaled Zennir. (2023) Well-Posedness and Energy Decay Rates for a Timoshenko-Type System with Internal Time-Varying Delay in the Displacement. Symmetry 15:10, pages 1878.
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Fayssal Djellali, Tijani A. Apalara & Mohamed Zitouni. (2023) Uniform stability of a thermodiffusion Timoshenko beam. Partial Differential Equations and Applications 4:3.
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Ahmed Adnane, Abbes Benaissa & Khalida Benomar. (2022) Uniform stabilization for a Timoshenko beam system with delays in fractional order internal dampings. SeMA Journal 80:2, pages 283-302.
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Zhiqing Liu & Zhong Bo Fang. (2023) A new general decay for a transmission problem of viscoelastic Timoshenko systems. Mathematische Nachrichten 296:5, pages 1997-2023.
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Adel M. Al-Mahdi & Mohammad M. Al-Gharabli. (2023) Energy Decay Estimates of a Timoshenko System with Two Nonlinear Variable Exponent Damping Terms. Mathematics 11:3, pages 538.
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Adel M. Al-Mahdi, Mohammad M. Al-Gharabli, Aissa Guesmia & Salim A. Messaoudi. (2021) New decay results for a viscoelastic-type Timoshenko system with infinite memory. Zeitschrift für angewandte Mathematik und Physik 72:1.
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Abdelbaki Choucha, Djamel Ouchenane, Khaled Zennir & Baowei Feng. (2020) Global well‐posedness and exponential stability results of a class of Bresse‐Timoshenko‐type systems with distributed delay term. Mathematical Methods in the Applied Sciences.
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Boumediène Chentouf & Aissa Guesmia. (2019) Well posedness and asymptotic behavior of a wave equation with distributed time‐delay and Neumann boundary conditions. Mathematical Methods in the Applied Sciences 42:13, pages 4584-4605.
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