All Stories

  1. Optimal energy decay for a viscoelastic Kirchhoff equation with distributed delay acting on nonlinear frictional damping
  2. General decay of the solution to a nonlinear viscoelastic beam with delay
  3. Well-posedness and stability for a viscoelastic Petrovsky equation with a localized nonlinear damping
  4. Stability of the wave equation with localized Kelvin–Voigt damping and dynamic Wentzell boundary conditions with delay
  5. Polynomial Decay for the Timoshenko System with Dynamical Boundary Conditions
  6. General decay for a wave equation with Wentzell boundary conditions and nonlinear delay terms
  7. General decay of solutions of a thermoelastic Bresse system with viscoelastic boundary conditions
  8. Global existence and energy decay of solutions to a viscoelastic Bresse-type system with a nonlinear delay term
  9. General decay of energy for a viscoelastic wave equation with a distributed delay term in the nonlinear internal dambing
  10. Stabilisation of a viscoelastic beam conveying fluid
  11. General decay of the solution to a nonlinear viscoelastic modified von-Kármán system with delay
  12. General decay of energy to a nonlinear viscoelastic two-dimensional beam
  13. Existence of global solutions and decay estimates for a viscoelastic Petrovsky equation with internal distributed delay
  14. Stabilisation of a wave equation with localised memory term and boundary frictional damping
  15. General decay of solutions of a Bresse system with viscoelastic boundary conditions
  16. Control of a viscoelastic translational Euler-Bernoulli beam
  17. Moving Viscoelastic Beam
  18. Uniform Stabilization of an Axially Moving Kirchhoff String by a Boundary Control of Memory Type
  19. Boundary stabilization of a Bresse-type system
  20. Control of a riser through the dynamic of the vessel
  21. Exponential stabilization of a viscoelastic wave equation with dynamic boundary conditions
  22. Exponential Decay for the Semilinear Cauchy-Ventcel Problem with Localized Damping
  23. Uniform stabilization of the damped Cauchy–Ventcel problem with variable coefficients and dynamic boundary conditions