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On Super Mean Labeling for Total Graph of Path and Cycle

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  • Nur Inayah
  • I. Wayan Sudarsana
  • Selvy Musdalifah
  • Nurhasanah Daeng Mangesa

Abstract

Let be a graph with the vertex set and the edge set , respectively. By a graph we mean a finite undirected graph with neither loops nor multiple edges. The number of vertices of is called order of and it is denoted by . Let be a graph. A super mean graph on is an injection such that, for each edge in labeled by , the set forms . A graph which admits super mean labeling is called super mean graph. The total graph of is the graph with the vertex set and two vertices are adjacent whenever they are either adjacent or incident in . We have showed that graphs and are super mean, where is a path on vertices and is a cycle on vertices.

Suggested Citation

  • Nur Inayah & I. Wayan Sudarsana & Selvy Musdalifah & Nurhasanah Daeng Mangesa, 2018. "On Super Mean Labeling for Total Graph of Path and Cycle," International Journal of Mathematics and Mathematical Sciences, Hindawi, vol. 2018, pages 1-5, June.
    • Handle: RePEc:hin:jijmms:9250424
    DOI: 10.1155/2018/9250424
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