Finite Dimensional Approximation of Nonlinear Problems. Part I. Branches of Nonsingular Solutions.
Finite element analysis of a system of quasi-parabolic partial differential equations
Finite element approximations of the von Kármán equations
Finite element computation of hyperelastic rods in large displacements
Finite element formulation of forced vibration problem of a prestretched plate resting on a rigid foundation.
Finite Element Methods for Nonlinear Shell Analysis.
Finite elements methods for solving viscoelastic thin plates
The present paper deals with numerical solution of a viscoelastic plate. The discrete problem is defined by -elements and a linear multistep method. The effect of numerical integration is studied as well. The rate of cnvergence is established. Some examples are given in the conclusion.
Flambage des plaques élastiques multiperforées
Flexible plate and foundation modelling.
Folded shells : a variational approach
Forced oscillations of beams on elastic bearings.
Free vibration analysis of rectangular orthotropic membranes in large deflection.
Free vibration of layered circular cylindrical shells of variable thickness using spline function approximation.
Free vibrations for the equation of a rectangular thin plate
In the paper, we deal with the equation of a rectangular thin plate with a simply supported boundary. The restoring force being an odd superlinear function of the vertical displacement, the existence of infinitely many nonzero time-periodic solutions is proved.
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...
Fundamental problems for infinite plate with a curvilinear hole having finite poles.
Fundamental tones and buckling loads of clamped plates