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The finite element method is developed for considered governing equations.
A special finite element method is developed for such a time-dependent boundary condition.
An advanced p-version of the finite element method is developed for geometrically nonlinear vibrations of damaged Reddy Bickford beams.
A new variational finite element method is developed for nonlinear free surface gravity water waves using the potential flow approximation.
A three-dimensional eight-node hybrid stress finite element method is developed for the analysis of laminated plates.
A finite element method is developed for the stiffened multi-layered airfoil/hydrofoil structure for the large deformation and finite strain problem.
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Residual based finite element methods are developed for accurate time-harmonic wave response of the Reissner Mindlin plate model.
Based on the classical theory of surface diffusion and evaporation condensation, a finite-element method is developed for simulating the shape instability of in-grain microcracks in metallic materials caused by surface diffusion induced by electromigration.
The formulation of SGW-based finite element equations is derived and a multiscale lifting algorithm for the SGW-based finite element method is developed.
A finite element method is developed to formulate the problem.
For this purpose, a three dimensional model of a converter based on the finite element method was developed.
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