<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<item>
  <id>06091269</id>
  <dt>j</dt>
  <an>06091269</an>
  <augroup>
    <au>Liu, Shunqin</au>
    <au>Chen, Xiang'en</au>
  </augroup>
  <ti>The Smarandachely adjacent-vertex-distinguishing proper edge coloring of $\overline{K}_3\vee K_n$.</ti>
  <so>J. Lanzhou Univ. Technol. 37, No. 1, 139-145 (2011).</so>
  <py>2011</py>
  <pu>Editorial Department of Journal of Lanzhou University of Technology, Lanzhou</pu>
  <lagroup>
    <la>ZH</la>
  </lagroup>
  <ccgroup>
  </ccgroup>
  <utgroup>
    <ut>complete graphs</ut>
    <ut>Smarandachely adjacent-vertex-distinguishing proper edge coloring</ut>
    <ut>Smarandachely adjacent-vertex-distinguishing proper edge chromatic number</ut>
  </utgroup>
  <cigroup>
  </cigroup>
  <ligroup>
  </ligroup>
  <abgroup>
    <ab>Summary: A proper edge coloring of $G$ would be a Smarandachely adjacent vertex distinguishing edge coloring if for any two adjacent vertices $u$ and $v$, the set of colors appearing on the edges incident to $u$ and that appearing on the edges incident to $v$ are not included with each other. The smallest number of colors used for the Smarandachely adjacent-vertex-distinguishing proper edge coloring of $G$ exists is called the Smarandachely adjacent vertex distinguishing edge chromatic number, or SA-edge chromatic number for short, and denoted by $\chi'_{sa} (G)$. In this paper, the SA-edge chromatic number of $\overline{K}_3\vee K_n$ is discussed.</ab>
    <rv></rv>
  </abgroup>
</item>