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Karp, M., Podobas, A., Jansson, N., Kenter, T., Plessl, C., Schlatter, P., &; Markidis, S. (2021). High-Performance Spectral Element Methods on Field-Programmable Gate Arraysf: Implementation, Evaluation, and Future Projection. 2021 IEEE International Parallel and Distributed Processing Symposium (IPDPS).https://doi.org/10.1109/ipdps49936.2021.00116 
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Guillarmou, C., Hilgert, J., &; Weich, T. (2021). High frequency limits for invariant Ruelle densities. Annales Henri Lebesgue, 4, 81–119.https://doi.org/10.5802/ahl.67 
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arXiv: 1803.06717

Brennecken, D., Hilgert, J., &; Ciardo, L. (2021). Algebraically Independent Generators for the Algebra of Invariant Differential Operators on SLn(R)/SOn(R). Journal of Lie Theory, 31(2), 459--468.https://doi.org/10.48550/arXiv.2008.07479 
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Hilgert, J., &; Hilgert, I. (Eds.). (2021). Mathematik - Ein Reiseführer 2. Auflage. Springer Spektrum.
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Hilgert, J., Weich, T., &; Wolf, L. (2021). Higher-rank quantum-classical correspondence.
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Hilgert, J. (2021). Philip Ording: 99 Variations on a Proof. Princeton University Press 2019. In Mathematische Semesterberichte (Vol. 68, pp. 171–173).https://doi.org/10.1007/s00591-021-00295-7 
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Hilgert, J. (2021). Georg Glaeser (Hrsg.): 77-mal Mathematik für zwischendurch – Unterhaltsame Kuriositäten und unorthodoxe Anwendungen. Springer Spektrum 2020. In Mathematische Semesterberichte (Vol. 68, pp. 175–177).https://doi.org/10.1007/s00591-021-00296-6 
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Alrabbaa, C., Hieke, W., &; Turhan, A.-Y. (2021). Counter Model Transformation for Explaining Non-Subsumption in EL. In C. Beierle, M. Ragni, F. Stolzenburg, &; M. Thimm (Eds.), Proceedings of the 7th Workshop on Formal and Cognitive Reasoning co-located with the 44th German Conference on Artificial Intelligence (KI 2021), September 28, 2021 (Vol. 2961, pp. 9–22). CEUR-WS.org.
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Gil, O. F., &; Turhan, A.-Y. (2021). Answering Regular Path Queries Under Approximate Semantics in Lightweight Description Logics. Thirty-Fifth AAAI Conference on Artificial Intelligence, AAAI 2021, Thirty-Third Conference on Innovative Applications of Artificial Intelligence, IAAI 2021, The Eleventh Symposium on Educational Advances in Artificial Intelligence, EAAI 2021, Virtual Event, February 2-9, 2021, 6340–6348.https://doi.org/10.1609/AAAI.V35I7.16787 
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Dubslaff, C., Koopmann, P., &; Turhan, A.-Y. (2021). Enhancing Probabilistic Model Checking with Ontologies. Formal Aspects Comput., 33(6), 885–921.https://doi.org/10.1007/S00165-021-00549-0 
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Baader, F., Koopmann, P., Michel, F., Turhan, A.-Y., &; Zarrieß, B. (2021). Efficient TBox Reasoning with Value Restrictions using the \'6dathscrF\'6dathscrL_\'6dbower reasoner. CoRR, abs/2107.12877.
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Feldmann, N. (2021).   Ein modellbasiertes Messverfahren zur Charakterisierung von Piezokeramiken unter Verwendung eines einzelnen scheibenförmigen Probekörpers. Universität Paderborn.https://doi.org/10.17619/UNIPB/1-1264 
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Podworny, S., Fleischer, Y., Hüsing, S., Biehler, R., Frischemeier, D., Höper, L., &; Schulte, C. (2021). Using data cards for teaching data based decision trees in middle school. Proceedings of the 21st Koli Calling International Conference on Computing Education Research.https://doi.org/10.1145/3488042.3489966 
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Biermeier, K., Yigitbas, E., Weidmann, N., &; Engels, G. (2021). Ensuring User Interface Adaptation Consistency through Triple Graph Grammers. Proceedings of the International Workshop on Human-Centered Software Engineering for Changing Contexts of Use .
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Binz, T., &; Kovács, B. (2021). A convergent finite element algorithm for mean curvature flow in higher codimension. ArXiv.
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Binz, T., &; Kovács, B. (2021). A convergent finite element algorithm for generalized mean curvature flows of closed surfaces. IMA Journal of Numerical Analysis, 42(3), 2545–2588.https://doi.org/10.1093/imanum/drab043 
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Harder, P., &; Kovács, B. (2021). Error estimates for the Cahn–Hilliard equation with dynamic boundary conditions. IMA Journal of Numerical Analysis, 42(3), 2589–2620.https://doi.org/10.1093/imanum/drab045 
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Nick, J., Kovács, B., &; Lubich, C. (2021). Correction to: Stable and convergent fully discrete interior–exterior coupling of Maxwell’s equations. Numerische Mathematik, 147(4), 997–1000.https://doi.org/10.1007/s00211-021-01196-6 
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Kovács, B., Li, B., &; Lubich, C. (2021). A convergent evolving finite element algorithm for Willmore flow of closed surfaces. Numerische Mathematik, 149(3), 595–643.https://doi.org/10.1007/s00211-021-01238-z 
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