[1] Aassila M, Cavalcanti M M, Soriano J A. Asymptotic stability and energy decay rates of solutions of the
wave equation with memory in a star-shaped domain. SIAM J Control Optim, 2000, 38(5): 1581–1602

[2] Berrimi S, Messaoudi S A. Existence and decay of solutions of a viscoelastic equation with a nonlinear
source. Nonlinear Anal, TMA, 2006, 64: 2314–2331

[3] BerrimiS, Messaoudi S A. Exponential decay of solutions to a viscoelastic equation with nonlinear localized
damping. Elect J Di? Eqns, 2004, 88: 1–10

[4] Cavalcanti M M, Domingos Cavalcanti V N, Ferreira J. Existence and uniform decay of nonlinear vis-
coelastic equation with strong damping. Math Meth Appl Sci, 2001, 24: 1043–1053

[5] Cavalcanti M M, Domingos Cavalcanti V N, Soriano J A. Exponential decay for the solution of semilinear
viscoelastic wave equation with localized damping. Elect J Di? Eqns, 2002, 44: 1–14

[6] Cavalcanti M M, Domingos Cavalcanti V N, Prates Filho J S, Soriano J A. Existence and uniform decay
rates for viscoelastic problems with nonlinear boundary damping. Differ Integral Equ, 2001, 14(1): 85–116

[7] Kawashima S, Shibata Y. Global existence and exponential stability of small solutions to nonlinear vis-
coelasticity. Commun Math Phy, 1992, 148: 189–208

[8] Kirane M, Tatar N-e. A memory type boundary stabilization of a mildy damped wave equation. Elect J
Qual Theory Di?er Equ, 1999, 6: 1–7

[9] Messaoudi S A, Tatar N-e. Exponential and polynomial decay for quasilinear viscoelastic equation. Non-
linear Anal, TMA, 2007, 68: 785–793

[10] Messaoudi S A, Tatar N-e. Global existence and asymptotic behavior for a nonlinear viscoelastic problem.
Math Sci Research J, 2003, 7(4): 136–149

[11] Messaoudi S A, Tatar N-e. Global existence and uniform stability of solutions for a quasilinear viscoelastic
problem. Math Meth Appl Sci, 2007, 30: 665–680

[12] Messaoudi S A. Blow-up and global existence in a nonlinear viscoelastic wave equation. Math Nachr, 2003,
260: 58–66

[13] Messaoudi S A. Blow-up of positive-initial-energy solutions of a nonlinear viscoelastic hyperbolic equation.
J Math Anal Appl, 2006, 320: 902–915

[14] Messaoudi S A. General decay of the solution energy in a viscoelastic equation with a nonlinear source.
Nonlinear Anal, TMA, 2008, 69: 2589–2598

[15] Messaoudi S A. General decay of solutions of a viscoelastic equation. J Math Anal Appl, 2008, 341:
1457–1467

[16] Munoz Rivera J E, Lapa E C, Baretto R. Decay rates for viscoelastic plates with memory. J Elast, 1996,
44: 61–87

[17] Wu Shun-Tang. Blow-up of solutions for an integro-di?erential equation with a nonlinear source. Elect J
Di? Eqns, 2006, 45: 1–9

[18] Wu Shun-Tang. General decay of energy for a viscoelastic equation with linear damping and source term.
To appear in Taiwaness J Math

[19] Han Xiaosen, Wang Mingxin. General decay of energy for a viscoelastic equation with nonlinear damping.
Math Meth Appl Sci, 2009, 32: 346–358

[20] Wang Yanjin, Wang Yuteng. Exponential decay of solutions of viscoelastic wave equations. J Math Anal
Appl, 2008, 347: 18–25