most citedFlipping Non-Crossing Spanning Trees

1 citations · 1 across the 5 of their papers we have counts for

collaborators

6 papers

math.CO2025

Number of Edges in 3-Connected Graphs with Cyclic Neighborhoods

Samuel Schneider, Torsten Ueckerdt

Chernyshev, Rauch and Rautenbach [Discrete Math., 2025] introduce forest cuts, i.e., vertex separators that induce a forest. They conjecture that, similar to a result by Chen and Y…

math.CO2025

Edge densities of drawings of graphs with one forbidden cell

Benedikt Hahn, Torsten Ueckerdt, Birgit Vogtenhuber

A connected topological drawing of a graph divides the plane into a number of cells. The type of a cell is the cyclic sequence of crossings and vertices along the boundary walk…

cs.DM2025

Linear Layouts of Graphs with Priority Queues

Emilio Di Giacomo, Walter Didimo, Henry Förster +2

A linear layout of a graph consists of a linear ordering of its vertices and a partition of its edges into pages such that the edges assigned to the same page obey some constraint.…

math.CO2025

Crossing Number of 3-Plane Drawings

Miriam Goetze, Michael Hoffmann, Ignaz Rutter +1

We study 3-plane drawings, that is, drawings of graphs in which every edge has at most three crossings. We show how the recently developed Density Formula for topological drawings…

cs.CG2024★ 1 cited

Flipping Non-Crossing Spanning Trees

Håvard Bakke Bjerkevik, Linda Kleist, Torsten Ueckerdt +1

For a set of points in general position in the plane, the flip graph has a vertex for each non-crossing spanning tree on and an edge between any two spanning tre…

math.CO2024

A Note on Polychromatic Colorings of Shift-Chains

Torsten Ueckerdt

We popularize the question whether, for large enough, all -uniform shift-chain hypergraphs are properly -colorable. On the other hand, we show that for every some …