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Joswig, Michael and Theobald, Thorsten (2013). Polyhedral and algebraic methods in computational geometry [6]. Springer, x+250.

Allamigeon, Xavier and Benchimol, Pascal and Gaubert, Stéphane and Joswig, Michael (2014). Long and winding central paths [7].

Assarf, Benjamin and Gawrilow, Ewgenij and Herr, Katrin and Joswig, Michael and Lorenz, Benjamin and Paffenholz, Andreas and Rehn, Thomas (2014). Computing convex hulls and counting integer points with polymake [8].

Joswig, Michael and Lutz, Frank H. and Tsuruga, Mimi (2014). Sphere recognition: heuristics and examples [9].

Joswig, Michael and Loho, Georg (2015). Weighted digraphs and tropical cones [10].

Joswig, Michael and Loho, Georg and Lorenz, Benjamin and Schröter, Benjamin (2015). Linear programs and convex hulls over fields of Puiseux fractions [11].

Joswig, Michael and Kileel, Joe and Sturmfels, Bernd and Wagner, André (2015). Rigid multiview varieties [12].

Joswig, Michael and Schröter, Benjamin (2015). The degree of a tropical basis [13].

Assarf, Benjamin and Joswig, Michael and Pfeifle, Julian (2015). Webs of stars or how to triangulate free sums of point configurations [14].

Joswig, Michael and Mehner, Milan and Sechelmann, Stefan and Techter, Jan and Bobenko, Alexander I. (2015). DGD Gallery: Storage, sharing, and publication of digital research data [15].

Joswig, Michael and Lutz, Frank H. and Tsuruga, Mimi (2014). Heuristics for sphere recognition [16]. Mathematical software – ICMS 2014. 4th international congress, Seoul, South Korea, August 5–9, 2014. Proceedings. Berlin: Springer, 152–159.

Assarf, Benjamin and Joswig, Michael and Paffenholz, Andreas (2013). On a classification of smooth Fano polytopes [17]. Proceedings of the 25th international conference on formal power series and algebraic combinatorics, FPSAC 2013, Paris, France, June 24–28, 2013. Nancy: The Association. Discrete Mathematics & Theoretical Computer Science (DMTCS), 421–432.

Ewgenij Gawrilow and Joswig, Michael (1997–2015). polymake, version 2.14: a Software Package for Analyzing Convex Polytopes [18].

Joswig, Michael and Ziegler, Günter M. (2014). Foldable triangulations of lattice polygons [19]. Amer. Math. Monthly, 706-710.

Herrmann, Sven and Joswig, Michael and Pfetsch, Marc E. (2013). Computing the bounded subcomplex of an unbounded polyhedron [20]. Comput. Geom., 541–551.

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