Factor spaces and implications of Kirchhoff equations with clamped boundary conditions.
Finite element analysis of sloshing and hydroelastic vibrations under gravity
Finite element analysis of sloshing and hydroelastic vibrations under gravity
This paper deals with a finite element method to solve fluid-structure interaction problems. More precisely it concerns the numerical computation of harmonic hydroelastic vibrations under gravity. It is based on a displacement formulation for both the fluid and the solid. Gravity effects are included on the free surface of the fluid as well as on the liquid-solid interface. The pressure of the fluid is used as a variable for the theoretical analysis leading to a well posed mixed linear eigenvalue...
Finite element methods for coupled thermoelasticity and coupled consolidation of clay
First boundary value problem of electroelasticity for a transversally isotropic plane with curvilinear cuts.
Fluid flow in collapsible elastic tubes: a three-dimensional numerical model.
Fluid-structure interaction : analysis of a 3-D compressible model
Frictional contact of an anisotropic piezoelectric plate
The purpose of this paper is to derive and study a new asymptotic model for the equilibrium state of a thin anisotropic piezoelectric plate in frictional contact with a rigid obstacle. In the asymptotic process, the thickness of the piezoelectric plate is driven to zero and the convergence of the unknowns is studied. This leads to two-dimensional Kirchhoff-Love plate equations, in which mechanical displacement and electric potential are partly decoupled. Based on this model numerical examples are presented...