VLDB 2026 Research / reviewers in the wild / expert
Thomas Wick
dblp:139/1221
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2ranked-venue papers
0as first author
2since 2021 · last 2025
0000-0002-1102-6332ORCID · verified
Domains — the database's venue-derived domains; a paper can count in several
Theory of computation · 2 · 2 since 2021
| Year | Publication | Venue | Position |
|---|---|---|---|
| 2025 | Coupling deal.II and FROSch: A Sustainable and Accessible (O)RAS PreconditionerabstractIn this work, restricted additive Schwarz (RAS) and optimized restricted additive Schwarz (ORAS) preconditioners from the Trilinos package FROSch (Fast and Robust Overlapping Schwarz) are employed to solve model problems implemented using deal.II (differential equations analysis library). Therefore, a Tpetra -based interface for coupling deal.II and FROSch is implemented. While RAS preconditioners have been available before, ORAS preconditioners have been newly added to FROSch . The deal.II – FROSch interface works for both Lagrange-based and Nédélec finite elements. Here, as model problems, nonstationary, nonlinear, variational-monolithic fluid-structure interaction and the indefinite time-harmonic Maxwell’s equations are considered. Several numerical experiments in two and three spatial dimensions confirm the performance of the preconditioners as well as the FROSch - deal.II interface. In conclusion, the overall software interface is straightforward and easy to use while giving satisfactory solver performances for challenging PDE systems. Sebastian Kinnewig, Alexander Heinlein, Thomas Wick |
ACM Trans. Math. Softw. | 3 |
| 2025 | Algorithmic Realization of the Solution to the Sign Conflict Problem for Hanging Nodes on Hp-Hexahedral Nédélec ElementsabstractIn this work, Nédélec elements on locally refined meshes with hanging nodes are considered. A crucial aspect is the orientation of the hanging edges and faces. For non-orientable meshes, no solution or implementation has been available to date. The problem statement and corresponding algorithms are described in great detail. As a model problem, the time-harmonic Maxwell’s equations are adopted because Nédélec elements constitute their natural discretization. The algorithms and implementation are demonstrated through two numerical examples on different uniformly and adaptively refined meshes. The implementation is performed within the finite element library deal.II . Sebastian Kinnewig, Thomas Wick, Sven Beuchler |
ACM Trans. Math. Softw. | 2 |