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A generic multiblock mixed finite element method is constructed for the singularly perturbed problem −ε2Δp+ap=f in the rectangle [0,1]2.
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The finite element method was constructed for the space fractional advection diffusion equation by Zheng et al. [8].
A standard Galerkin finite element method is adopted to construct an approximate solution blended with a finite difference approximation for Caputo fractional time derivatives.
The finite element method is utilized for this purpose.
Based on second generation wavelets, a multiresolution finite element method is discussed, and its adaptive algorithm is constructed.
The finite element method is a useful analytical tool for predicting grounddisplacement such as settlement when an embankment is constructed.
Finite element method is a powerful numerical method for solving very complex differential equations.
This finite element method is based on a set of novel piecewise exponential basis functions constructed on unstructured triangular meshes.
For discretization in space the finite element method is used.
For the space discretization the finite element method is applied.
Therefore, least-square finite element method is slightly more accurate than Galerkin finite element method.
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