Podworny, S., Fleischer, Y., Stroop, D., &; Biehler, R. (2022). An example of rich, real and multivariate survey data for use in school. Twelfth Congress of the European Society for Research in Mathematics Education (CERM), Bozen-Bolzano, Italy.
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Nüske, F., Gelß, P., Klus, S., &; Clementi, C. (2021). Tensor-based computation of metastable and coherent sets. Physica D: Nonlinear Phenomena, Article 133018.https://doi.org/10.1016/j.physd.2021.133018 
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Klus, S., Gelß, P., Nüske, F., &; Noé, F. (2021). Symmetric and antisymmetric kernels for machine learning problems in quantum physics and chemistry. Machine Learning: Science and Technology, Article 045016.https://doi.org/10.1088/2632-2153/ac14ad 
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Goelz, C., Mora, K., Stroehlein, J. K., Haase, F. K., Dellnitz, M., Reinsberger, C., &; Vieluf, S. (2021). Electrophysiological signatures of dedifferentiation differ between fit and less fit older adults. Cognitive Neurodynamics.https://doi.org/10.1007/s11571-020-09656-9 
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Berkemeier, M. B., &; Peitz, S. (2021). Derivative-Free Multiobjective Trust Region Descent Method Using Radial  Basis Function Surrogate Models. Mathematical and Computational Applications, 26(2).https://doi.org/10.3390/mca26020031 
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Nüske, F., Koltai, P., Boninsegna, L., &; Clementi, C. (2021). Spectral Properties of Effective Dynamics from Conditional Expectations. Entropy.https://doi.org/10.3390/e23020134 
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Gebken, B., &; Peitz, S. (2021). An efficient descent method for locally Lipschitz multiobjective optimization problems. Journal of Optimization Theory and Applications, 188, 696–723.https://doi.org/10.1007/s10957-020-01803-w 
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Gebken, B., &; Peitz, S. (2021). Inverse multiobjective optimization: Inferring decision criteria from data. Journal of Global Optimization, 80, 3–29.https://doi.org/10.1007/s10898-020-00983-z 
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Gerlach, R. (2021). The Computation and Analysis of Invariant Sets of Infinite-Dimensional Systems.https://doi.org/10.17619/UNIPB/1-1278 
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Delarue, B., &; Ramacher, P. (2021). Asymptotic expansion of generalized Witten integrals for Hamiltonian circle actions. Journal of Symplectic Geometry, 19(6), 1281–1337.https://doi.org/10.4310/JSG.2021.v19.n6.a1 
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Li, J., Ma, Y., Miao, Z., Shi, Y., Wang, W., &; Zhang, C.-Q. (2021). Nowhere-zero 3-flows in toroidal graphs. Journal of Combinatorial Theory, Series B, 153, 61–80.https://doi.org/10.1016/j.jctb.2021.11.001 
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Glöckner, H., &; Willis, G. A. (2021). Decompositions of locally compact contraction groups, series and extensions. Journal of Algebra, 570, 164–214.https://doi.org/10.1016/j.jalgebra.2020.11.007 
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Glöckner, H., &; Willis, G. A. (2021). Locally pro-p contraction groups are nilpotent. J. Reine Angew. Math., 781, 85–103.https://doi.org/10.1515/crelle-2021-0050 
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Glöckner, H. (2021). Direct limits of regular Lie groups. Mathematische Nachrichten, 294(1), 74–81.https://doi.org/10.1002/mana.201900073 
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Glöckner, H. (2021). Contraction groups and the big cell for endomorphisms of Lie groups over  local fields. In arXiv:2101.02981.
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Ober-Blöbaum, S., &; Vermeeren, M. (2021). Superconvergence of galerkin variational integrators. In IFAC-PapersOnLine (Ed.), 7th IIFAC Workshop on Lagrangian and Hamiltonian Methods for Nonlinear Control LHMNC: Vol. 54(19) (pp. 327–333).
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Ober-Blöbaum, S., &; Peitz, S. (2021). Explicit multiobjective model predictive control for nonlinear systems  with symmetries. International Journal of Robust and Nonlinear Control, 31(2), 380–403.https://doi.org/10.1002/rnc.5281 
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Djema, W., Giraldi, L., Maslovskaya, S., &; Bernard, O. (2021). Turnpike features in optimal selection of species represented by quota models. Automatica, 132, Article 109804.https://doi.org/10.1016/j.automatica.2021.109804 
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Schütte, P., Weich, T., &; Delarue, B. (2021). Resonances and weighted zeta functions for obstacle scattering via smooth models.
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Hoffmann, M. (2021). Rezension: Hendrik Kasten und Denis Vogel: Grundlagen der ebenen Geometrie – Eine zugängliche aber exakte Einführung in die ebene Geometrie. In Mathematische Semesterberichte (Vol. 68, pp. 295–297).https://doi.org/10.1007/s00591-021-00299-3 
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Hoffmann, M. (2021). Einsatz von Schnittstellenaufgaben in Mathematikveranstaltungen – Praxisbeispiele aus der Universität Paderborn. In R. Biehler, A. Eichler, R. Hochmuth, S. Rach, &; N. Schaper (Eds.), https://doi.org/10.1007/978-3-662-62854-6_9__Lehrinnovationen in der Hochschulmathematik.  praxisrelevant – didaktisch fundiert – forschungsbasiert (pp. 179–204). Springer Berlin Heidelberg.https://doi.org/10.1007/978-3-662-62854-6_9 
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Küster, B., &; Weich, T. (2021). Quantum-Classical Correspondence on Associated Vector Bundles Over Locally Symmetric Spaces. International Mathematics Research Notices, 2021(11), 8225–8296.https://doi.org/10.1093/imrn/rnz068 
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Häsel-Weide, U., &; Nührenbürger, M. (2021). Inklusive Praktiken im Mathematikunterricht. Empirische Analysen von Unterrichtsdiskursen in Einführungsphasen. Zeitschrift für Grundschulforschung (ZfG), 14, 49–65.
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Häsel-Weide, U., &; Schöttler, C. (2021). Das Dezimalsystem verstehen – Bedeutung, Erkenntnisse, Anregungen. Zeitschrift für Mathematikdidaktik in Forschung &; Praxis (ZMFP), 2.
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Li, J., Ma, Y., Shi, Y., Wang, W., &; Wu, Y. (2021). On 3-flow-critical graphs. European Journal of Combinatorics, 100, Article 103451.https://doi.org/10.1016/j.ejc.2021.103451 
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Kolb, M., Weich, T., &; Wolf, L. (2021). Spectral Asymptotics for Kinetic Brownian Motion on Surfaces of Constant Curvature. Annales Henri Poincaré , 23(4), 1283–1296.
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Weich, T., &; Budde, J. (2021). Wave Front Sets of Nilpotent Lie Group Representations. In arXiv:2103.02968.
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Richthammer, T., &; Fiedler, M. (2021). A lower bound on the displacement of particles in 2D Gibbsian particle systems. Stochastic Processes and Their Applications, 132, 1–32.https://doi.org/10.1016/j.spa.2020.10.003 
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Hanusch, M. (2021). Symmetries of analytic curves. Differential Geometry and Its Applications, 74, Article 101687.https://doi.org/10.1016/j.difgeo.2020.101687 
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Frischemeier, D., Podworny, S., &; Biehler, R. (2021). Integration fachwissenschaftlicher und fachdidaktischer Komponenten in der Lehramtsausbildung Mathematik Grundschule am Beispiel einer Veranstaltung zur Leitidee eDaten, Häufigkeit und Wahrscheinlichkeit“. In R. Biehler, A. Eichler, R. Hochmuth, S. Rach, &; N. Schaper (Eds.), Konzepte und Studien Lehrinnovationen in der Hochschulmathematik . Konzepte und Studien zur Hochschuldidaktik und Lehrerbildung Mathematikzur Hochschuldidaktik und Lehrerbildung Mathematik (pp. 2273249). Springer Spektrum.https://doi.org/10.1007/978-3-662-62854-6_11 
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Schürmann, M., Liebendörfer, M., Gildehaus, L., Schaper, N., Hochmuth, R., Biehler, R., Lankeit, E., Kuklinski, C., &; Ruge, J. (2021). Opportunities and Possibilities of a Network of Mathematical Learning and Support Centres in Germany. Sigma Newsletter, 22, 5–6.
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Rach, S., &; Liebendörfer, M. (2021). Die Bedeutung affektiver Merkmale beim Mathematiklernen. In K. Hein, C. Heil, S. Ruwisch, &; S. Prediger (Eds.), Beiträge zum Mathematikunterricht 2021 vom GDM-Monat 2021 der Gesellschaft für Didaktik der Mathematik (GDM) (1.-25. März 2021) (pp. 247–248). WTM-Verlag für wissenschaftliche Texte und Medien.
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Büchele, S., Liebendörfer, M., &; Lankeit, E. (2021). Increasing the effect of a remedial mathematics course by switching to an online format during the COVID-19 crisis: evidence from a German university. Teaching Mathematics and Its Applications: An International Journal of the IMA, 40(4), 478–496.https://doi.org/10.1093/teamat/hrab013 
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Gildehaus, L., Göller, R., &; Liebendörfer, M. (2021). Gymnasiales Lehramt Mathematik studieren – eine Übersicht zur Studienorganisation in Deutschland. Mitteilungen Der Gesellschaft Für Didaktik Der Mathematik, 47(111), 27–32.
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Vajen, B., Gildehaus, L., Liebendörfer, M., &; Wolf, C. (2021). Mathematisierung als Herausforderung für die politische Bildung. In S. Kenner &; T. Oeftering (Eds.), Schriftenreihe der DVPB. Standortbestimmung Politische Bildung: Gesellschaftspolitische Herausforderungen, Zivilgesellschaft und das vermeintliche Neutralitätsgebot (pp. 188–200). Wochenschau.
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Göller, R., Gildehaus, L., Liebendörfer, M., &; Steuding, J. (2021). Prüfungsformate als Ansatzpunkt gendersensibler universitärer Lehre im Fach Mathematik. In A. Blunck &; R. Motzer (Eds.), Mathematik und Gender: Berichte und Beiträge des Arbeitskreise Frauen und Mathematik (Vol. 5, pp. 59–76). Franzbecker.
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Haak, I., Gildehaus, L., &; Liebendörfer, M. (2021). Genese und Funktionen von Lerngruppen in der Studieneingangsphase. Naturwissenschaftlicher Unterricht Und Lehrerbildung Im Umbruch?, 89–92.
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Kempen, L., &; Liebendörfer, M. (2021). University students’ fully digital study of mathematics: an identification of student-groups via their resources usage and a characterization by personal and affective characteristics. Teaching Mathematics and Its Applications: An International Journal of the IMA, 40(4), 436–454.https://doi.org/10.1093/teamat/hrab020 
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Liebendörfer, M., Hochmuth, R., Rode, J., &; Schukajlow, S. (2021). The Mathematical Beliefs and Interest Development of Pre-Service Primary Teachers. In M. Inprasitha, N. Changsri, &; N. Boonsena (Eds.), Interim Proceedings of the 44th Conference of the International Group for the Psychology of Mathematics Education (Vol. 3, pp. 198–205). PME.
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Krapf, R., &; Liebendörfer, M. (2021). Was bewirkt die Pflichtabgabe von Übungsaufgaben in der Hochschulmathematik? – Ein empirischer Vergleich. Mathematica Didactica, 2(44), 1–17.
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Winkler, M. (2021). Global weak solutions in a three-dimensional Keller-Segel-Navier-Stokes system with gradient-dependent flux limitation. Nonlinear Analysis: Real World Applications, 59, Article 103257.
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Winkler, M. (2021). Suppressing blow-up by gradient-dependent flux limitation in a planar Keller-Segel-Navier-Stokes system. Zeitschrift Für Angewandte Mathematik Und Physik, 72, Article 72.
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Winkler, M. (2021). Can rotational fluxes impede the tendency toward spatial homogeneity in nutrient taxis (-Stokes) systems? International Mathematics Research Notices, 2021, 8106–8152.
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Winkler, M. (2021). Boundedness in a three-dimensional Keller-Segel-Stokes system with subcritical sensitivity. Applied Mathematics Letters, 112, 106785.
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Winkler, M. (2021). Does spatial homogeneity ultimately prevail in nutrient taxis systems? A paradigm for structure support by rapid diffusion decay in an autonomous parabolic flow. Transactions of the American Mathematical Society, 374, 219–268.
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Rösler, M., &; Voit, M. (2021). Positive intertwiners for Bessel functions of type B. Proceedings of the American Mathematical Society, 149(3), 1151–1163.https://doi.org/10.1090/proc/15312 
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Tao, Y., &; Winkler, M. (2021). A fully cross-diffusive two-component evolution system: Existence and qualitative analysis via entropy-consistent thin-film-type approximation. Journal of Functional Analysis, 281, Article 109069.
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Tao, Y., &; Winkler, M. (2021). The dampening role of large repulsive convection in a chemotaxis system modeling tumor angiogenesis. Nonlinear Analysis, Theory, Methods and Applications, 208, Article 112324.
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Wang, Y., Winkler, M., &; Xiang, Z. (2021). Immediate regularization of measure-type population densities in a two-dimensional chemotaxis system with signal consumption. Science China Mathematics, 64, 725–746.
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Ding, M., &; Winkler, M. (2021). Small-density solutiions in Keller-Segel systems involving rapidly decaying diffusivities. Nonlinear Differential Equatiions and Applicatiions, 28, Article 47.
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