https://orcid.org/0000-0002-2330-8003
References
- Alves MS, Gamboa P, Gorain GC, et al. Asymptotic behavior of a flexible structure with Cattaneo type of thermal effect. Indag Math. 2016;27(3):821–834. doi: 10.1016/j.indag.2016.03.001
- Fridman E. Introduction to time-delay systems. Cham: Birkhäuser/Springer; 2014. (Systems & control: foundations & applications).
- Hale JK, Verduyn Lunel SM.Introduction to functional-differential equations. New York: Springer; 1993. (Applied mathematical sciences; vol. 99).
- Datko R, Lagnese J, Polis MP. An example on the effect of time delays in boundary feedback stabilization of wave equations. SIAM J Control Optim. 1986;24(1):152–156. doi: 10.1137/0324007
- Hao J, Wang P. Exponential decay of solution to the viscoelastic porous-thermoelastic system of type III with boundary time-varying delay. Math Meth Appl Sci. 2016;39(13):3659–3668. doi: 10.1002/mma.3813
- Nicaise S, Pignotti C. Stability and instability results of the wave equation with a delay term in the boundary or internal feedbacks. SIAM J Control Optim. 2006;45(5):1561–1585. doi: 10.1137/060648891
- Nicaise S, Pignotti C. Stabilization of the wave equation with boundary or internal distributed delay. J Differ Equ. 2008;21(9-10):935–958.
- Qin Y, Ren J, Wei T. Global existence, asymptotic stability, and uniform attractors for non-autonomous thermoelastic systems with constant time delay, J Math Phys. 2012;53(6):063701, 20 p. doi: 10.1063/1.4723840
- Wu S-T. Asymptotic behavior for a viscoelastic wave equation with a delay term. Taiwanese J Math. 2013;17(3):765–784. doi: 10.11650/tjm.17.2013.2517
- Mitrinovic DS, Pecaric JE, Fink AM. Inequalities involving functions and their integrals and derivatives. Dordrecht: Kluwer Academic; 1991. (Mathematics and its applications (East European Series); vol. 53).
- Apalara TA, Messaoudi SA. An exponential stability result of a Timoshenko system with thermoelasticity with second sound and in the presence of delay. Appl Math Optim. 2015;71(3):449–472. doi: 10.1007/s00245-014-9266-0
- Pazy A. Semigroups of linear operators and applications to partial differential equations. New York: Springer; 1983. (Applied mathematical sciences; vol. 44).