To reorient is easier than to orient: an on-line algorithm for reorientation of graphs

10/04/2019
by   Marta Fiori-Carones, et al.
0

We define an on-line (incremental) algorithm that, given a (possibly infinite) pseudo-transitive oriented graph, produces a transitive reorientation. This implies that a theorem of Ghouila-Houri is provable in RCA_0 and hence is computably true.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
08/28/2023

Closeness of Some Line Graphs

Closeness is an important characteristic of networks. In this article we...
research
02/13/2022

Pseudo-finiteness of arbitrary graphs of bounded shrub-depth

We consider classes of arbitrary (finite or infinite) graphs of bounded ...
research
06/04/2018

Strong Pseudo Transitivity and Intersection Graphs

A directed graph G=(V,E) is strongly pseudo transitive if there is a pa...
research
01/23/2020

Arrangements of Approaching Pseudo-Lines

We consider arrangements of n pseudo-lines in the Euclidean plane where ...
research
07/16/2023

Sampling Proper Colorings on Line Graphs Using (1+o(1))Δ Colors

We prove that the single-site Glauber dynamics for sampling proper q-col...
research
11/15/2018

Cops and robbers on oriented graphs

We consider the well-studied cops and robbers game in the context of ori...
research
06/26/2021

Planar and Toroidal Morphs Made Easier

We present simpler algorithms for two closely related morphing problems,...

Please sign up or login with your details

Forgot password? Click here to reset