The classification of simplicial 3-spheres with nine vertices into polytopes and nonpolytopes. - Amos Altshuler; Jürgen Bokowski; Leon Steinberg (Discret. Math., 1980)

On the Coordinatization of Oriented Matroids. - Jürgen Bokowski; Bernd Sturmfels (Discret. Comput. Geom., 1986)

Altshuler's Sphere M10425 is not Polytopal. - Jürgen Bokowski; Klaus Garms (Eur. J. Comb., 1987)

A Geometric Realization Without Self-Intersections Does Exist for Dyck's Regular Map. - Jürgen Bokowski (Discret. Comput. Geom., 1989)

Nonrealizability Proofs in Computational Geometry. - Jürgen Bokowski; Jürgen Richter; Bernd Sturmfels (Discret. Comput. Geom., 1990)

On the Finding of Final Polynomials. - Jürgen Bokowski; Jürgen Richter (Eur. J. Comb., 1990)

On the Distribution of Order Types. - Jürgen Bokowski; Jürgen Richter-Gebert; Werner Schindler (Comput. Geom., 1991)

A new Sylvester-Gallai configuration representing the 13-point projective plane in R4. - Jürgen Bokowski; Jürgen Richter-Gebert (J. Comb. Theory B, 1992)

Equifacetted 3-Spheres as Topes of Nonpolytopal Matroid Polytopes. - Jürgen Bokowski; Peter Schuchert (Discret. Comput. Geom., 1995)

Altshuler's Sphere m9963 Revisited. - Jürgen Bokowski; Peter Schuchert (SIAM J. Discret. Math., 1995)

Neighborly 2-Manifolds with 12 Vertices. - Amos Altshuler; Jürgen Bokowski; Peter Schuchert (J. Comb. Theory A, 1996)

Cell Decompositions of the Projective Plane with Petrie Polygons of Constant Length. - Jürgen Bokowski; Jean-Pierre Roudneff; T.-K. Strempel (Discret. Comput. Geom., 1997)

Effective Methods in Computational Synthetic Geometry. - Jürgen Bokowski (Automated Deduction in Geometry, 2000)

On the Generation of Oriented Matroids. - Jürgen Bokowski; António Guedes de Oliveira (Discret. Comput. Geom., 2000)

On the Folkman-Lawrence Topological Representation Theorem for Oriented Matroids of Rank 3. - Jürgen Bokowski; Susanne Mock; Ileana Streinu (Eur. J. Comb., 2001)

On a Mutation Problem for Oriented Matroids. - Jürgen Bokowski; Holger Rohlfs (Eur. J. Comb., 2001)

The Topological Representation of Oriented Matroids. - Jürgen Bokowski; Simon King 002; Susanne Mock; Ileana Streinu (Discret. Comput. Geom., 2005)

Oriented matroids and complete-graph embeddings on surfaces. - Jürgen Bokowski; Tomaz Pisanski (J. Comb. Theory A, 2007)

Linear astral (n5) configurations with dihedral symmetry. - Leah Wrenn Berman; Jürgen Bokowski (Eur. J. Comb., 2008)

On symmetric realizations of the simplicial complex of 3-crossing-free sets of diagonals of the octagon. - Jürgen Bokowski; Vincent Pilaud (CCCG, 2009)

Symmetric matroid polytopes and their generation. - Jürgen Bokowski; David Bremner; Gábor Gévay (Eur. J. Comb., 2009)

Topological configurations (n4) exist for all n>=17. - Jürgen Bokowski; Branko Grünbaum; Lars Schewe (Eur. J. Comb., 2009)

On the generation of topological (nk)-configurations. - Jürgen Bokowski; Vincent Pilaud (CCCG, 2011)

Carathéodory-type Theorems à la Bárány. - Jürgen Bokowski; Javier Bracho; Ricardo Strausz (Discret. Comput. Geom., 2011)

Enumerating topological $(n_k)$-configurations - Jürgen Bokowski; Vincent Pilaud (CoRR, 2012)

On the finite set of missing geometric configurations (n4). - Jürgen Bokowski; Lars Schewe (Comput. Geom., 2013)

On topological and geometric $(19_4)$ configurations. - Jürgen Bokowski; Vincent Pilaud (CoRR, 2013)

Checking oriented matroid isomorphism by means of canonical labeling. - Jürgen Bokowski; Ernesto Staffetti (Discret. Appl. Math., 2013)

A manifold associated to a topological (n_k) configuration. - Jürgen Bokowski; Ricardo Strausz (Ars Math. Contemp., 2014)

Enumerating topological (nk)-configurations. - Jürgen Bokowski; Vincent Pilaud (Comput. Geom., 2014)

On topological and geometric (1 9 4) configurations. - Jürgen Bokowski; Vincent Pilaud (Eur. J. Comb., 2015)

Quasi-configurations: Building blocks for point-line configurations. - Jürgen Bokowski; Vincent Pilaud (Ars Math. Contemp., 2016)

On line and pseudoline configurations and ball-quotients. - Jürgen Bokowski; Piotr Pokora (Ars Math. Contemp., 2017)

Hurwitz's regular map (3, 7) of genus 7: A polyhedral realization. - Jürgen Bokowski; Michael Cuntz (Art Discret. Appl. Math., 2018)

Combinatorial configurations, quasiline arrangements, and systems of curves on surfaces. - Jürgen Bokowski; Jurij Kovic; Tomaz Pisanski; Arjana Zitnik (Ars Math. Contemp., 2018)

On the Sylvester-Gallai and the orchard problem for pseudoline arrangements. - Jürgen Bokowski; Piotr Pokora (Period. Math. Hung., 2018)

Regular Leonardo polyhedra: Mathematics and art. - Jürgen Bokowski; Jörg M. Wills (Art Discret. Appl. Math., 2022)

An E³ embedding of Coxeter's regular map {8, 4 | 3} results in a regular Leonardo polyhedron. - Jürgen Bokowski; Jörg M. Wills (Art Discret. Appl. Math., 2024)