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完全二部图全着色的构造 被引量:1

Structure of Total Colouring of Complete Bipartite Graph
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摘要 利用全着色矩阵给出完全二部图全着色的构造,该构造可以方便快捷对完全二部图进行全着色. This paper makes use of a total colouring matrix to give a total colouring strcture of the complete bipartite graph,which is very simple and convienient for the total colouring of the complete bipartite graph.
出处 《广西科学院学报》 2010年第1期7-8,12,共3页 Journal of Guangxi Academy of Sciences
关键词 完全二部图 全着色矩阵 全着色的构造 complete bipartite graph total colouring matrix total colouring structure
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参考文献5

  • 1Behzad M.Graph and their chromatic numder[D].Michigan:Michigan State University,1965:1-20.
  • 2田永成,田新,田永兴,姜宝平.n阶完全图全着色的构造及其推广[J].东北大学学报(自然科学版),2002,23(1):95-98. 被引量:4
  • 3田永成,田永兴,田新.一类图的全着色构造[J].东北大学学报(自然科学版),2003,24(9):915-918. 被引量:1
  • 4Bondy J A,Murty U S R.Graph theory with applica-tions[M].London:Mcmillan Press,1976:97-141.
  • 5Vijayditya N.On total chromatic numder of a graph[J].London Math Soc,1971,3(2):405-408.

二级参考文献15

  • 1[1]Behzad. Graph and Their Chromatic Number[D]. New York: Michigan State University,1965.
  • 2[2]Bondy J A,Murty U S R. Graph theory with applications[M]. London: Mcmillan Press Ltd,1976.
  • 3[3]Vijayditya N.On total chromatic number of a graph[J]. J London Math Soc, 1971,3(2):405-408.
  • 4[4]Harary F. Graph theory[M]. New York: Addision-weley Academic Press,1967.
  • 5[5]Abdon Sanchenez. Determining the total colouring number is NP-hard[J]. Discrete Math,1989,78(3):315-319.
  • 6[6]Behzad M, Mahmoodian S E. On topological invariants of the products of graphs[J]. Can Math Bull,1969,12(2):157-166.
  • 7[7]Capobianco M,Molluzzo J. Examples and counterexamples in graph theory[M]. New York: North-Holland, 1978.
  • 8Behzad M. Graph and their chromatic number [D]. Michigan: Michigan State University, 1965.1-20.
  • 9Bondy J A, Murty U S R. Graph theory with applications[M]. London:Mcmillan Press, 1976.97-141.
  • 10Vijayditya N. On total chromatic number of graph [J]. J London Math Soc, 1971,3(2):405-408.

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