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Peter Gruber successfully defended his thesis

Peter Gruber successfully defended his Phd thesis "Fast Solvers and Adaptive High-Order Finite Element Methods in Elastoplasticity"

In the thesis on the one hand, a new framework has been developed in the scope of analyzing and and numerically solve elastoplastic problems. In difference to classical solvers, the investigated approach yields a minimization problem with respect to the displacement variable, only. Under a weak integrability assumtion, a Newton-like method can be shown to converge super-linearly for the obtained minimization problem - a fact which has already been observed with similar elastoplastic solvers, but never proved in earlier literature. On the other hand, the discretization of an elastoplastic problem by means of various adaptive hp-FEM strategies is studied and illustrated by numerical examples.