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Gerlach, R., Koltai, P., &; Dellnitz, M. (2019). Revealing the intrinsic geometry of finite dimensional invariant sets of  infinite dimensional dynamical systems. In arXiv:1902.08824.
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Häsel-Weide, U., &; Nührenbörger, M. (2019). Materials für inclusive mathematics education - Design principles an practices. In S. Rezat, L. Fan, M. Hattermann, J. Schumacher, H. Wuschke, &; Universitätsbibliothek Paderborn (Eds.), Proceedings of the Third International Conference on Mathematics Textbook Research an Development (pp. 185–190).
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Breucker, T., Freesemann, O., Häsel-Weide, U., Opitz, E. M., Nührenbörger, M., &; Wittich, C. (2019). Fördern im inklusiven Mathematikunterricht im Spannungsfeld zwischen gemeinsamen Lernsituationen und gezielter Förderung. Zeitschrift für Heilpädagogik, 70, 316–326.
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Häsel-Weide, U., Nührenbörger, M., &; Reinold, M. (2019). Das Zahlenbuch 4. Förderheft. Klett.
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Häsel-Weide, U., Nührenbörger, M., &; Reinold, M. (2019). Das Zahlenbuch. Förderkommentar Lernen zum 4. Schuljahr. Klett.
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Häsel-Weide, U. (2019). Lernumgebungen für den inklusiven Mathematikunterricht zwischen reichhaltiger Offenheit und fokussierter Förderung. In B. Baumert &; M. Willen (Eds.), Zwischen Persönlichkeitsbildung und Leistungsentwicklung. Fachspezifische Zugänge zu inklusivem Unterricht (pp. 175–181). Klinkhardt.
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Black, T. (2019). Global generalized solutions to a parabolic-elliptic Keller-Segel system with singular sensitivity. Discrete &;amp; Continuous Dynamical Systems - S, 13(2), 119–137.https://doi.org/10.3934/dcdss.2020007 
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Black, T. (2019). The Stokes Limit in a Three-Dimensional Chemotaxis-Navier–Stokes System. Journal of Mathematical Fluid Mechanics, 22(1), Article 1.https://doi.org/10.1007/s00021-019-0464-z 
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Black, T., Lankeit, J., &; Mizukami, M. (2019). A KellerSegelfluid system with singular sensitivity: Generalized solutions. Mathematical Methods in the Applied Sciences, 42(9), 3002–3020.https://doi.org/10.1002/mma.5561 
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Black, T., Lankeit, J., &; Mizukami, M. (2019). Stabilization in the Keller–Segel system with signal-dependent sensitivity. Applicable Analysis, 99(16), 2877–2891.https://doi.org/10.1080/00036811.2019.1585534 
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Dyatlov, S., Borthwick, D., &; Weich, T. (2019). Improved fractal Weyl bounds for hyperbolic manifolds. With an appendix by David Borthwick, Semyon Dyatlov and Tobias Weich. Journal of the European Mathematical Society, 21(6), 1595–1639.https://doi.org/10.4171/jems/867 
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Hoffmann, M. (2019). Rezension: Klaus Volkert: In höheren Räumen – Der Weg der Geometrie in die vierte Dimension. In Mathematische Semesterberichte (Vol. 66, pp. 117–118).https://doi.org/10.1007/s00591-018-00244-x 
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Kolb, M., Weich, T., &; Wolf, L. L. (2019). Spectral Asymptotics for Kinetic Brownian Motion on Hyperbolic Surfaces. In arXiv:1909.06183.
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Jurgelucks, B., Schulze, V., Feldmann, N., &; Claes, L. (2019). Arbitrary sensitivity for inverse problems in piezoelectricity.
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Kolb, M., &; Liesenfeld, M. (2019). Stochastic Spikes and Poisson Approximation of One-Dimensional Stochastic Differential Equations with Applications to Continuously Measured Quantum Systems. Annales Henri Poincaré, 20(6), 1753–1783.http://dx.doi.org/10.1007/s00023-019-00772-9 
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Wang, A. Q., Kolb, M., Roberts, G. O., &; Steinsaltz, D. (2019). Theoretical properties of quasi-stationary Monte Carlo methods. The Annals of Applied Probability, 29(1).http://dx.doi.org/10.1214/18-AAP1422 
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Hening, A., &; Kolb, M. (2019). Quasistationary distributions for one-dimensional diffusions with two singular boundary points. Stochastic Processes and Their Applications, 129(5), 1659–1696.http://dx.doi.org/10.1016/j.spa.2018.05.012 
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Hanusch, M. (2019). Differentiability of the evolution map and Mackey continuity. Forum Mathematicum, 31(5), 1139–1177.https://doi.org/10.1515/forum-2018-0310 
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Elsenhans, A.-S., &; Klüners, J. (2019). Computing quadratic subfields of number fields. In arXiv:1907.13383.
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