Master thesis
Subject of thesis: The discontinuous Galerkin method examined and applied to one dimensional elastostatic and
dynamic problems. The examined interior penalty method shows superior behaviour
compared to the penalty only method, which effectively describes the interface element.
The interior penalty method does not require a high 'dummy' stiffness to obtain optimal convergence and accuracy.
Keywords: Penalty methods, Finite elements, discontinuous Galerkin, Elastodynamics, Interface elements
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