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准强边着色图的分类 被引量:3

The Classification of Quasi-strong Edge Colouring Graphs
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摘要 如果图G已有一个合理边着色,使得图G中所有相邻顶点间的关联边着色集合相互不同,则这种边着色称为图G的准强边着色。具有准强边着色的图称为准强边着色图,并对准强边着色图给出一个分类。 If a graph G has a proper edge colourings so that the colouring sets of incident edge at all adjacent vertices in the graph G are different from each other, then such an edge colourings is said to be a quasi-strong edge colourings of graph G. The graph with a quasi-strong edge colourings is called the quasi-strong edge colouring graph. This paper gives a classification for the quasi-strong edge colouring graphs.
作者 连广昌
机构地区 金陵科技学院
出处 《金陵科技学院学报》 2006年第4期1-6,11,共7页 Journal of Jinling Institute of Technology
关键词 准强边着色 准强边色数 准强边着色图 分类 quasi-strong edge colourings quasi-strong edge chromatic number quasi-strong edge colouring graph classification
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参考文献5

  • 1[1]J.A.Bondy and U.S.R.Murty.Graph Theorey With Applications[M].New York:American Elsevier,1976:91.
  • 2[2]A.C.Burris.Vertex-Distingquishing Edge Colourings[D].Ph.D.Dissertation,Memphis State University,1993.
  • 3[3]Cristina Bazgan,Amel Harkat-Benhamdine,Hao Li,and Mariusz.On The Vertex-Distingquishing Proper Edge-Colourings of Graphs[J].JCT(B),1999,75:288-301.
  • 4连广昌.图的准强边着色色数公式的证明[J].金陵科技学院学报,2005,21(4):1-5. 被引量:2
  • 5[5]Stanley Fiorini and Robin J.Wilson.Selected Topics in Graph Theory,Chapter 5[M].London:Academic Press,1978:103.

二级参考文献4

  • 1[1]J.A.Bondy and U.S.R.Murty.Graph Theorey With Applications,American Elsevier[M].New York,and Macmillan,London,1976.91-100.
  • 2[2]A.C.Burris.Vertex-Distingquishing Edge Colourings[D].Ph.D.Dissertation,Memphis State University,1993.
  • 3[3]Cristina Bazgan,Amel Harkat-Benhamdina,Hao Li,and Mariusz Wozniak.On The Vertex-Distingquishing Proper-Edge-Colourings of Graphs[J].JCT(B),1999,75:288-301.
  • 4连广昌.准强边着色在频率分配中的应用[J].金陵职业大学学报,2000,15(1):8-10. 被引量:4

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