activity
20122016
most citedOn the Sylvester-Gallai and the orchard problem for pseudoline arrangements

6 citations · 8 across the 3 of their papers we have counts for

collaborators

6 papers

math.CO2016★ 6 cited

On the Sylvester-Gallai and the orchard problem for pseudoline arrangements

Jürgen Bokowski, Piotr Pokora

We study a non-trivial extreme case of the orchard problem for pseudolines and we provide a complete classification of pseudoline arrangements having triple points and $9…

math.AP2016

Dispersion for the wave equation inside strictly convex domains II: the general case

Oana Ivanovici, Richard Lascar, Gilles Lebeau +1

We consider the wave equation on a manifold of dimension with smooth strictly convex boundary , with Dirichlet boundary conditions. We con…

math.CO2014★ 2 cited

Combinatorial configurations, quasiline arrangements, and systems of curves on surfaces

Jürgen Bokowski, Jurij Kovič, Tomaž Pisanski +1

It is well known that not every combinatorial configuration admits a geometric realization with points and lines. Moreover, some of them do not even admit realizations with pseudol…

cs.CG2014

Quasi-configurations: building blocks for point-line configurations

Jürgen Bokowski, Vincent Pilaud

We study point-line incidence structures and their properties in the projective plane. Our motivation is the problem of the existence of configurations, still open for few…

cs.CG2013

On topological and geometric configurations

Jürgen Bokowski, Vincent Pilaud

An configuration is a set of points and lines such that each point lies on lines while each line contains points. The configuration is geometric, topologica…

cs.CG2012

Enumerating topological -configurations

Jürgen Bokowski, Vincent Pilaud

An -configuration is a set of points and lines in the projective plane such that their point-line incidence graph is -regular. The configuration is geometric, top…