A comparative numerical study of different finite element formulations for 2D model elliptic problems: Continuous and discontinuous Galerkin, mixed and hybrid methods
文摘

Different finite element formulations for Poisson problems are implemented and compared.

The methods are applied to two model problems.

The first problem has smooth solution and the second one presents a square root singularity.

For the problem with a smooth solution, the results confirm convergence orders.

For the singular problem, hp adapted meshes tuned to the singularity are created.

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