1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.CO2017★ 1 cited
On the representation of finite convex geometries with convex sets
J. Kincses
Very recently Richter and Rogers proved that any convex geometry can be represented by a family of convex polygons in the plane. We shall generalize their construction and obtain a…
math.CO2016
Representing convex geometries by almost-circles
Gábor Czédli, János Kincses
Finite convex geometries are combinatorial structures. It follows from a recent result of M.\ Richter and L.G.\ Rogers that there is an infinite set of planar convex polyg…
math.MG2014
Cutting convex curves
Andreas F. Holmsen, János Kincses, Edgardo Roldán-Pensado
We show that for any two convex curves and in parametrized by with opposite orientations, there exists a hyperplane with the following propert…