Asymptotic behavior of a laminated beam with nonlinear delay and nonlinear structural damping
Author:
Affiliation:
1. Universiti Teknologi Malaysia
2. University of Hafr Al-Batin
Abstract
Publisher
Hacettepe University
Subject
Geometry and Topology,Statistics and Probability,Algebra and Number Theory,Analysis
Reference41 articles.
1. \bibitem{al-hababi}T. Al-Hababi, M. Cao, B. Saleh, N. F. Alkayem, and H. Xu, \textit{ A critical review of nonlinear damping identification in structural dynamics} Methods, applications, and challenges, { Sensors}, 20(24), 7303, 2020.
2. \bibitem{alves} M. S. Alves and R. N. Monteiro, \textit{Exponential stability of laminated {T}imoshenko beams with boundary/internal controls}, { J. Math. Anal. Appl.}, 482(1), 123516, 2020.
3. \bibitem{Apal3} T. A. Apalara, \textit{ Asymptotic behavior of weakly dissipative {T}imoshenko system with internal constant delay feedbacks}, { Appl. Anal.}, 95(1), 187--202, 2016.
4. \bibitem{Apal1} T. A. Apalara, \textit{Uniform stability of a laminated beam with structural damping and second sound}, { Z. Angew. Math. Phys.}, 68(2), 41, 2017.
5. \bibitem{Apal7} T. A. Apalara, \textit{On the stability of a thermoelastic laminated beam.} { Acta Math. Sci.}, 39(6), 1517--1524, 2019.
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1. Decay of a Thermoelastic Laminated Beam with Microtemperature Effects, Nonlinear Delay, and Nonlinear Structural Damping;Mathematics;2023-10-06
2. On the time decay for a thermoelastic laminated beam with microtemperature effects, nonlinear weight, and nonlinear time-varying delay;AIMS Mathematics;2023
3. Uniform stability result of laminated beams with thermoelasticity of type Ⅲ;AIMS Mathematics;2023
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