[1] F. Alabau-Boussouira: Asymptotic behavior for Timoshenko beams subject to a single nonlinear feedback control, NoDEA Nonlinear Differential Equations Appl. 14 (2007), 643–669.
[2] F. Amar-Khodja, A. Benabdallah, J.E. Munoz Rivera and R. Racke: ˜ Energy decay for Timoshenko systems of memory type, J. Differential Equations 194 (2003), 82–115.
[3] T.A. Apalara: Uniform decay in weakly dissipative Timoshenko system with internal distributed delay feedbacks, Acta Math. Sci. 36 (2016), 815–830.
[4] T.A. Apalara, C.A. Raposo and C.A.S. Nonato: Exponential stability for laminated beams with a frictional damping, Arch. Math. (Basel) 114 (2020), 471–480.
[5] V. Barros, C. Nonato and C. Raposo: Global existence and energy decay of solutions for a wave equation with non-constant delay and nonlinear weights, Electron. Res. Arch. 28 (2020), 205–220.
[6] X,G. Cao, D.Y. Liu and G.Q. Xu: Easy test for stability of laminated beams with structural damping and boundary feedback controls, J. Dyn. Control Syst. 13 (2007), 313–336.
[7] R. Datko, J. Lagnese and M.P. Polis: An example on the effect of time delays in boundary feedback stabilization of wave equations, SIAM J. Control Optim. 24 (1986), 152–156.
[8] B. Feng: Well-posedness and exponential decay for laminated Timoshenko beams with time delays and boundary feedbacks, Math. Methods Appl. Sci. 41 (2018), 1162–1174.
[9] D.X. Feng, D.H. Shi and W. Zhang: Boundary feedback stabilization of Timoshenko beam with boundary dissipation, Sci. China Ser. A-Math. 41 (1998), 483–490.
[10] A. Guesmia and S.A. Messaoudi: General energy decay estimates of Timoshenko systems with frictional versus viscoelastic damping, Math. Methods Appl. Sci. 32 (2009), 2102–2122.
[11] A. Guesmia: Some well-posedness and general stability results in Timoshenko systems with infinite memory and distributed time delay, J. Math. Phys. 55 (2014), 081503, 40pp.
[12] S.W. Hansen: A model for a two-layered plate with interfacial slip; in Control and Estimation of Distributed Parameter Systems: Nonlinear Phenomena, International Series of Numerical Analysis 118, Birkhauser ¨ Cerlag, Basel, 1994, 143–170.
[13] S.W. Hansen and R. Spies: Structural damping in a laminated beams due to interfacial slip, J. Sound Vibration 204 (1997), 183–202.
[14] Z.J. Han and G.Q. Xu: Exponential stability of timoshenko beam system with delay terms in boundary feedbacks, ESAIM Control Optim. Calc. Var. 17 (2011), 552–574.
[15] T. Kato: Linear and quasilinear equations of evolution of hyperbolic type; in Hyperbolisity, C.I.M.E. Summer Schools, 72, Springer, Berlin-Heidelberg, 2011, 125–191.
[16] M. Kirane, B. Said-Houari and M.N. Anwar: Stability result for the Timoshenko system with a time-varying delay term in the internal feedbacks, Commun. Pure Appl. Anal. 10 (2011), 667–686.
[17] V. Komornik: Exact Controllability and Stabilization, The Multiplier Method, Masson-John Wiley, Paris, 1994.
[18] J.U. Kim and Y. Renardy: Boundary control of the Timoshenko beam, SIAM J. Control Optim. 25 (1987), 1417–1429.
[19] Y. Laskri and B. Said-Houari: A stability result of a Timoshenko system with a delay term in the internal feedback, Appl. Math. Comput. 217 (2010), 2857–2869.
[20] A, Lo and N.E. Tatar: Stabilization of laminated beams with interfacial slip, Electron. J. Differential Equations 2015, No. 129, 14pp.
[21] A. Lo and N.E. Tatar: Exponential stabilization of a structure with interfacial slip, Discrete Contin. Dyn. Syst. 36 (2016), 6285–6306.
[22] G. Li, D. Wang and B. Zhu: Well-posedness and decay of solutions for a transmission problem with history and delay, Electron. J. Differential Equations 2016, No. 23, 21pp.
[23] S.A. Messaoudi and M.I. Mustafa: On the stabilization of the Timoshenko system by a weak nonlinear dissipation, Math. Methods Appl. Sci. 32 (2009), 454–469.
[24] J.E. Munoz Rivera and R. Racke: ˜ Global stability for damped Timoshenko systems, Discrete Contin. Dyn. Syst. 9 (2003), 1625–1639.
[25] J.E. Munoz Rivera and H.D.F. Sare: ˜ Stability of Timoshenko systems with past history, J. Math. Anal. Appl. 339 (2008), 482–502.
[26] S. Nicaise, C. Pignotti and J. Valein: Exponential stability of the wave equation with boundary time-varying delay, Discrete Contin. Dyn. Syst. Ser. S 4 (2011), 693–722.
[27] S. Nicaise and C. Pignotti: Stabilization of the wave equation with boundary or internal distributed delay, Differential Integral Equations 21 (2008), 935–958.
[28] S. Nicaise, J. Valein and E. Fridman: Stability of the heat and of the wave equations with boundary timevarying delays, Discrete Contin. Dyn. Syst. Ser. S 2 (2009), 559–581.
[29] C.A. Raposo, H. Nguyen, J.O. Ribeiro and V. Barros: Well-posedness and exponential stability for a wave equation with nonlocal time-delay condition, Electron. J. Differential Equations 2017, No. 279, 11pp.
[30] C.A. Raposo: Exponential stability for a structure with interfacial slip and frictional damping, Appl. Math. Lett. 53 (2016), 85–91.
[31] C.A. Raposo, A.L. Araujo and M.S. Alves: A Timoshenko-Cattaneo system with viscoelastic Kelvin-Voigt damping and time delay, Far East J. Appl. Math. 93 (2015), 153–178.
[32] C.A. Raposo, J. Ferreira, M.L. Santos and N.N. Castro: Exponential stabilization for the Timoshenko system with two weak dampings, Appl. Math. Lett. 18 (2005), 535–541.
[33] C.A. Raposo, D.A.Z. Villanueva, S.D.M. Borjas and D.C. Pereira: Exponential stability for a structure with interfacial slip and memory, Poincare J. Anal. Appl. (2016), 39–48.
[34] B. Said-Houari and A. Kasimov: Decay property of Timoshenko system in thermoelasticity, Math. Methods Appl. Sci. 35 (2012), 314–333.
[35] H.D.F. Sare and R. Racke: On the stability of damped Timoshenko systems: Cattaneo versus Fourier law, Arch. Ration. Mech. Anal. 194 (2009), 221–251.
[36] A. Soufyane and A. Wehbe: Uniform stabilization for the Timoshenko beam by a locally distributed damping, Electron. J. Differential Equations, 2003, No. 29, 14pp.
[37] F.G. Shinskey: Process Control Systems, McGraw-Hill Book Company, New York, 1967.
[38] I.H. Suh and Z. Bien: Use of time delay action in the controller design, IEEE Trans. Automat. Control 25 (1980), 600–603.
[39] N.E. Tatar: Stabilization of a laminated beam with interfacial slip by boundary controls, Bound. Value Probl. 169 (2015), 1–14.
[40] S.P. Timoshenko: On the correction for shear of the differential equation for transverse vibrations of prismatic bars, Lond. Edinb. Dubl. Phil. Mag. (6) 41 (1921), 744–746.
[41] S.P. Timoshenko and J.M. Gere: Mechanics of Materials. D. Van Nostrand Company, Inc, New York, 1972.
[42] Z. Tian and G.Q. Xu: Exponential Stability analysis of Timoshenko beam system with boundary delays, Appl. Anal. 95 (2016), 1–29.
[43] J.M. Wang, G.Q. Xu and S.P. Yung: Exponential stabilization of laminated beams with structural damping and boundary feedback controls, SIAM J. Control Optim. 44 (2005), 1575–1597.