On the weak solution of the Von Karman model with thermoelastic plates
Copyright policy )On the weak solution of the Von Karman model with thermoelastic plates
The aim of this article is to study the dynamic Von-Karman model coupledwith thermoelastic equations without rotational terms, subject to a thermal dissipation. We establish the existence as well as the uniqueness of a weak solution related to the dynamic model. At the end, we apply the finite difference method for approximating the solution of our problem.
- Universite Moulay Ismail De Meknes Morocco
- Université Ibn Zohr Morocco
Thermoelastic Damping and Heat Conduction, Finite difference, Mathematical analysis, von-karman model, rotational inertia effect, rotational inertia, Engineering, Vibrations in dynamical problems in solid mechanics, Thermal, Fourier heat conduction, FOS: Mathematics, Multiscale Methods for Heterogeneous Systems, finite difference method, Thermoelasticity, T57-57.97, Applied mathematics. Quantitative methods, Physics, FOS: Clinical medicine, existence, Uniqueness of solutions of dynamical problems in solid mechanics, uniqueness, Applied mathematics, thermoelastic plate, Finite difference methods applied to problems in solid mechanics, Galerkin approximation, Thermal effects in solid mechanics, Computational Theory and Mathematics, Existence of solutions of dynamical problems in solid mechanics, nonlinear vibration, Mechanics of Materials, Control and Systems Engineering, Dissipation, Dentistry, Computer Science, Physical Sciences, Analysis and Control of Distributed Parameter Systems, Thermodynamics, Medicine, Thermoelastic damping, Uniqueness, Plates, Calculus (dental), Mathematics
Thermoelastic Damping and Heat Conduction, Finite difference, Mathematical analysis, von-karman model, rotational inertia effect, rotational inertia, Engineering, Vibrations in dynamical problems in solid mechanics, Thermal, Fourier heat conduction, FOS: Mathematics, Multiscale Methods for Heterogeneous Systems, finite difference method, Thermoelasticity, T57-57.97, Applied mathematics. Quantitative methods, Physics, FOS: Clinical medicine, existence, Uniqueness of solutions of dynamical problems in solid mechanics, uniqueness, Applied mathematics, thermoelastic plate, Finite difference methods applied to problems in solid mechanics, Galerkin approximation, Thermal effects in solid mechanics, Computational Theory and Mathematics, Existence of solutions of dynamical problems in solid mechanics, nonlinear vibration, Mechanics of Materials, Control and Systems Engineering, Dissipation, Dentistry, Computer Science, Physical Sciences, Analysis and Control of Distributed Parameter Systems, Thermodynamics, Medicine, Thermoelastic damping, Uniqueness, Plates, Calculus (dental), Mathematics
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