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Uniform decay of solutions for viscoelastic problem with nonlinear boundary damping and memory term

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Abstract

We consider the existence of solutions of viscoelas-tic degenerate problem of Kirchho?? type with nonlinear bound-ary damping and memory term. Moreover,we consider the uniform decay of the energy for the problem.

참고문헌 (10)

  1. E. H. Brito, "Nonlinear initial boundary value problems", 11(1), pp.125~137 (1987)
  2. M. Cavalcanti, "Existence and uniform decay rates for viscoelastic problems with nonlinear boundary damping", 14(1), pp.85~116 (2001)
  3. V. Georgiev, "Existence of a solution of the wave equations with nonlinear damping and source terms", 109, pp.295~308 (1994)
  4. S. Jiang, "A global existence for the Dirichlet problems in nonlinear n-dimensional viscoelasticity", 9(4), pp.791~810 (1996)
  5. "Quasilinear hyperbolic-hyperbolic singular perturbation with no-nmonotone nonlinearity", 35, pp.589~607 (1999)
  6. "On global solutions and energy decay for the wave equations of Kirchho type with nonlinear damping terms", 204, pp.729~753 (1996)
  7. "Nonlinear vibration of an elastic string", 8, pp.134~146 (1968)
  8. "On coupled wave equation of Kirchho type with non-linear boundary damping and memory term", 129(1), pp.87~105 (2002)
  9. "Uniform decay of solution for wave equation of Kirchho type with non-linear boundary damping and memory term", 50(7), pp.871~884 (2002)
  10. "On a quasilinear wave equation with memory", 16(1), pp.61~78 (1991)

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