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A two-scale finite element method is devised to solve selected boundary-value problems.
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In this work, a new method is devised to stabilize computations on piecewise-linear tetrahedral finite elements.
The finite element method is adopted.
Therefore, least-square finite element method is slightly more accurate than Galerkin finite element method.
To construct approximate solutions, a variational method is employed as the basis for computational procedures where the Finite Element Method is applied.
For discretization in space the finite element method is used.
A very simple and efficient finite element method is introduced for two and three dimensional viscous incompressible flows using the vorticity formulation.
The finite element method is a powerful technique that has the advantage of modelling complex structures.
Galerkin finite element method and least square finite element method are weighted residual methods.
Numerical simulations by nonlinear finite element method are used, after validation against experimental data.
The finite element method was considered by Jiang and Ma [24].
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