General decay of solutions of a linear one-dimensional porous-thermoelasticity system with a boundary control of memory type
DOI10.1016/j.na.2010.01.004zbMath1187.74052OpenAlexW2047598119MaRDI QIDQ964998
Mama Chacha, Mounir Afilal, Abdelaziz Soufyane, Tarik Aouam
Publication date: 21 April 2010
Published in: Nonlinear Analysis. Theory, Methods \& Applications. Series A: Theory and Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.na.2010.01.004
Fluid-solid interactions (including aero- and hydro-elasticity, porosity, etc.) (74F10) Thermal effects in solid mechanics (74F05) Linear constitutive equations for materials with memory (74D05)
Related Items (38)
Cites Work
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- General decay rates of solutions to a nonlinear wave equation with boundary condition of memory type.
- General decay of solutions of a wave equation with a boundary control of memory type
- Exponential decay in one-dimensional porous-thermo-elasticity
- On the Kirchhoff plate equations with thermal effects and memory boundary conditions
- Global existence, uniqueness, and asymptotic stability of classical smooth solutions in one-dimensional nonlinear thermoelasticity
- Null-controllability of a system of linear thermoelasticity
- Global existence and stability for wave equation of Kirchhoff type with memory condition at the boundary
- Existence and uniform decay rates of solutions to a degenerate system with memory conditions at the boundary.
- Slow decay for one-dimensional porous dissipation elasticity
- Stabilization in elastic solids with voids
- Energy decay for Porous-thermo-elasticity systems of memory type
- Frictional versus Viscoelastic Damping in a Semilinear Wave Equation
- Thermoelasticity with second sound?exponential stability in linear and non-linear 1-d
- DECAY OF SOLUTIONS OF THE SYSTEM OF THERMOELASTICITY OF TYPE III
- Global solutions of the Neumann problem in one-dimensional nonlinear thermoelasticity
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