activity
20112024
most citedFinding an induced subdivision of a digraph

11 citations · 32 across the 21 of their papers we have counts for

collaborators
Showing 2020Show all

6 papers · 1 filter

math.CO2020

Digraphs and variable degeneracy

Jørgen Bang-Jensen, Thomas Schweser, Michael Stiebitz

Let be a digraph, let be an integer, and let be a vector function with . We say that has an -partition if…

math.CO2020★ 1 cited

Low chromatic spanning sub(di)graphs with prescribed degree or connectivity properties

J. Bang-Jensen, F. Havet, M. Kriesell +1

Generalizing well-known results of Erdős and Lovász, we show that every graph contains a spanning -partite subgraph with , wher…

cs.DS2020

Component Order Connectivity in Directed Graphs

J. Bang-Jensen, E. Eiben, G. Gutin +2

A directed graph is semicomplete if for every pair of vertices of there is at least one arc between and \viol{Thus, a tournament is a semicomplete digraph.}…

math.CO2020★ 1 cited

Supereulerian 2-edge-coloured graphs

Jørgen Bang-Jensen, Thomas Bellitto, Anders Yeo

A 2-edge-coloured graph is {\bf supereulerian} if contains a spanning closed trail in which the edges alternate in colours. An {\bf eulerian factor} of a 2-edge-coloured gr…

cs.CC2020

On the parameterized complexity of 2-partitions

Jonas Bamse Andersen, Jørgen Bang-Jensen, Anders Yeo

We give an FPT algorithm for deciding whether the vertex set a digraph can be partitioned into two disjoint sets such that the digraph induced by has a…

math.CO2020★ 1 cited

Arc-disjoint in- and out-branchings in digraphs of independence number at most 2

Joergen Bang-Jensen, Stephane Bessy, Frederic Havet +1

We prove that every digraph of independence number at most 2 and arc-connectivity at least 2 has an out-branching and an in-branching which are arc-disjoint (we call su…