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Edelsbrunner, H., &; Wagner, H. (2017). Topological data analysis with Bregman divergences (Vol. 77, pp. 391–3916). Presented at the Symposium on Computational Geometry, SoCG, Brisbane, Australia: Schloss Dagstuhl - Leibniz-Zentrum für Informatik.https://doi.org/10.4230/LIPIcs.SoCG.2017.39 
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Akopyan, A., &; Karasev, R. (2017). A tight estimate for the waist of the ball . Bulletin of the London Mathematical Society. Wiley-Blackwell.https://doi.org/10.1112/blms.12062 
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Edelsbrunner, H., Nikitenko, A., &; Reitzner, M. (2017). Expected sizes of poisson Delaunay mosaics and their discrete Morse functions. Advances in Applied Probability. Cambridge University Press.https://doi.org/10.1017/apr.2017.20 
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Nikitenko, A. (2017). Discrete Morse theory for random complexes . Institute of Science and Technology Austria.https://doi.org/10.15479/AT:ISTA:th_873 
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Bauer, U., Kerber, M., Reininghaus, J., &; Wagner, H. (2017). Phat - Persistent homology algorithms toolbox. Journal of Symbolic Computation. Academic Press.https://doi.org/10.1016/j.jsc.2016.03.008 
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Akopyan, A., Bárány, I., &; Robins, S. (2017). Algebraic vertices of non-convex polyhedra. Advances in Mathematics. Academic Press.https://doi.org/10.1016/j.aim.2016.12.026 
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Edelsbrunner, H., Glazyrin, A., Musin, O., &; Nikitenko, A. (2017). The Voronoi functional is maximized by the Delaunay triangulation in the plane. Combinatorica. Springer.https://doi.org/10.1007/s00493-016-3308-y 
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Bauer, U., &; Edelsbrunner, H. (2017). The Morse theory of cech and delaunay complexes. Transactions of the American Mathematical Society. American Mathematical Society.https://doi.org/10.1090/tran/6991 
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Chatterjee, K., &; Osang, G. F. (2017). Pushdown reachability with constant treewidth. Information Processing Letters. Elsevier.https://doi.org/10.1016/j.ipl.2017.02.003 
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Pranav, P., Edelsbrunner, H., Van De Weygaert, R., Vegter, G., Kerber, M., Jones, B., &; Wintraecken, M. (2017). The topology of the cosmic web in terms of persistent Betti numbers. Monthly Notices of the Royal Astronomical Society. Oxford University Press.https://doi.org/10.1093/mnras/stw2862 
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Virk, Z., &; Zastrow, A. (2017). A new topology on the universal path space. Topology and Its Applications. Elsevier.https://doi.org/10.1016/j.topol.2017.09.015 
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Ethier, M., Jablonski, G., &; Mrozek, M. (2017). Finding eigenvalues of self-maps with the Kronecker canonical form. In Special Sessions in Applications of Computer Algebra (Vol. 198, pp. 119–136). Kalamata, Greece: Springer.https://doi.org/10.1007/978-3-319-56932-1_8 
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Heiss, T., &; Wagner, H. (2017). Streaming algorithm for Euler characteristic curves of multidimensional images. In M. Felsberg, A. Heyden, &; N. Krüger (Eds.) (Vol. 10424, pp. 397–409). Presented at the CAIP: Computer Analysis of Images and Patterns, Ystad, Sweden: Springer.https://doi.org/10.1007/978-3-319-64689-3_32 
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Edelsbrunner, H., &; Koehl, P. (2017). Computational topology for structural molecular biology. In C. Toth, J. O’Rourke, &; J. Goodman (Eds.), Handbook of Discrete and Computational Geometry, Third Edition (pp. 1709–1735). Taylor &; Francis.https://doi.org/10.1201/9781315119601 
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Akopyan, A., &; Vysotsky, V. (2017). On the lengths of curves passing through boundary points of a planar convex shape. The American Mathematical Monthly. Mathematical Association of America.https://doi.org/10.4169/amer.math.monthly.124.7.588 
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Miyaji, T., Pilarczyk, P., Gameiro, M., Kokubu, H., &; Mischaikow, K. (2016). A study of rigorous ODE integrators for multi scale set oriented computations. Applied Numerical Mathematics. Elsevier.https://doi.org/10.1016/j.apnum.2016.04.005 
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Kasten, J., Reininghaus, J., Hotz, I., Hege, H., Noack, B., Daviller, G., &; Morzyski, M. (2016). Acceleration feature points of unsteady shear flows. Archives of Mechanics. Polish Academy of Sciences Publishing House.
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Musin, O., &; Nikitenko, A. (2016). Optimal packings of congruent circles on a square flat torus. Discrete &; Computational Geometry. Springer.https://doi.org/10.1007/s00454-015-9742-6 
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Krcál, M., &; Pilarczyk, P. (2016). Computation of cubical Steenrod squares (Vol. 9667, pp. 140–151). Presented at the CTIC: Computational Topology in Image Context, Marseille, France: Springer.https://doi.org/10.1007/978-3-319-39441-1_13 
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