arXiv · 1602.03735
Coloring Sums of Extensions of Certain Graphs
Abstract
Recall that the minimum number of colors that allow a proper coloring of graph $G$ is called the chromatic number of $G$ and denoted by $\chi(G).$ In this paper the concepts of $\chi$'-chromatic sum and $\chi^+$-chromatic sum are introduced. The extended graph $G^x$ of a graph $G$ was recently introduced for certain regular graphs. We further the concepts of $\chi$'-chromatic sum and $\chi^+$-chromatic sum to extended paths and cycles. The paper concludes with \emph{patterned structured} graphs.
Explore related subjects
Keep this discovery
Johan Kok, Saptarshi Bej. 2016-02-01. Coloring Sums of Extensions of Certain Graphs. https://arxiv.org/abs/1602.03735
Cite the original work for its findings. Save a collection to share your selection of sources.