| 1 | Marzocchi A , Mut?z Rivera J E , Grazia Naso M . Asymptotic behaviour and exponential stability for a transmission problem in thermoelasticity. Math Method Appl Sci, 2002, 25 (11): 955- 980 | | 2 | Marzocchi A , Grazia Naso M . Transmission problem in thermoelasticity with symmetry. IMA J Appl Math, 2003, 68 (1): 23- 46 | | 3 | Bastos W D , Raposo C A . Transmission problem for waves with frictional damping. Electron J Differ Equa, 2007, 2007 (60): 1- 10 | | 4 | Mut?z Rivera J E , Oquendo H P . The transmission problem of viscoelastic waves. Acta Appl Math, 2000, 62, 1- 21 | | 5 | Andrade D , Fatori L H , Mut?z Rivera J E . Nonlinear transmission problem with a dissipative boundary condition of memory type. Electron J Differ Eq, 2006, 2006 (53): 1- 16 | | 6 | Alves M S , Raposo C A , Mut?z Rivera J E , Sepulveda M , Villagrán O V . Uniform stabilization for the transmission problem of the Timoshenko system with memory. J Math Anal Appl, 2010, 369 (1): 323- 345 | | 7 | Li G , Wang D , Zhu B . Well-posedness and decay of solutions for a transmission problem with history and delay. Electron J Differ Equa, 2016, 2016 (23): 1- 21 | | 8 | Zitouni S , Ardjouni A , Zennir K , Amiar R . Well-posedness and decay of solution for a transmission problem in the presence of infinite history and varying delay. Nonlinear Studies, 2018, 25 (2): 445- 465 | | 9 | Medjden M , Tatar N E . Asymptotic behavior for a viscoelastic problem with not necessarily decreasing kernel. Appl Math Comput, 2005, 167 (2): 1221- 1235 | | 10 | Kafini M , Tatar N E . A decay result to a viscoelastic problem in with an oscillating kernel. J Math Phys, 2010, 51 (7): 073506 | | 11 | Djebabla A , Tatar N E . Exponential stabilization of the Timoshenko system by a thermal effect with an oscillating kernel. Math Comput Model, 2011, 54 (1/2): 301- 314 | | 12 | Mesloub F , Boulaaras S . General decay for a viscoelastic problem with not necessarily decreasing kernel. J Appl Math Comput, 2018, 58 (1/2): 647- 665 | | 13 | Ouchenane D , Boulaara S , Mesloub F . General decay for a class of viscoelastic problem with not necessarily decreasing kernel. Appl Anal, 2019, 98 (9): 1677- 1693 |
|