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Discontinuous Galerkin finite element schemes are proposed for both formulations.
Methods such as finite volume, finite difference and discontinuous Galerkin finite element schemes are widely used.
We use these indicators in our adaptive multimesh finite element schemes.
A new approach to the derivation of local extremum diminishing finite element schemes is presented.
Numerical approximations to each sensitivity are calculated using finite element schemes and numerical comparisons are presented.
Furthermore, many numerical methods for the buckling problem have been studied, for example, finite element schemes [3, 8 12].
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That is, the fully discrete expanded mixed finite element scheme is conservative locally.
A mixed triangle finite element scheme is constructed to get a discrete solution.
In Section 2, we revisit the characteristics-mixed finite element scheme.
A full-discrete finite element scheme to approximate the unique weak solution is designed.
Numerical examples for the anisotropic case are presented, using a finite element scheme.
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