Apr 21, 2017 · We show that the edges of every 3-connected planar graph except K4 can be colored with two colors in such a way that the graph has no ...

Jun 9, 2012 · We show that the edges of every 3-connected planar graph except K_4 can be colored with two colors in such a way that the graph has no color preserving ...

Apr 21, 2017 · We show that the edges of every 3-connected planar graph except K4 can be colored with two colors in such a way that the graph has no ...

We show that the edges of every 3-connected planar graph except K4 can be colored with two colors so that every em- bedding of the graph in S3 is asymmetric, ...

All graphs which have the property that their edges can be $2$-colored so that no matter how the graph is embedded in any orientable surface, ...

We show that the edges of every 3-connected planar graph except $K_4$ can be colored with two colors so that every embedding of the graph in $S^3$ is asymmetric ...

"Asymmetric 2‐colorings of graphs." Journal of Graph Theory 86.4 (2017): 361-374. ISSN. 0364-9024. Link. DOWNLOADS. Since February 28, 2022. COinS. Browse.

Mar 14, 2002 · The study of graphs embedded in S3 is an extension of knot theory which is also related to chemistry. In particular, a molecule can be ...

We show that the edges of every 3-connected planar graph except $K_4$ can be colored with two colors so that every embedding of the graph in $S^3$ is ...

An asymmetric coloring (AC) for a permutation group G acting on a set Ω is a coloring of Ω that is not fixed by any non-identity element of G. An asymmetric 2- ...