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蕴含(K_4-e)+K_3可图序列的刻划

On Potentially (K_4-e)+K_3-graphic Sequences
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摘要 对于给定的图H,称π是蕴含H可图的,如果π有一个实现包含H作为子图.K k,C k,Pk分别表示k阶完全图,圈长为k的圈和路长为k的路.本文刻划了当n≥6时,蕴含(K 4-e)+K3的可图序列,其中,(K 4-e)+K3如下图所示. For given a graph H,a graphic sequenceπ=(d1,d2,,dn) is said to be potentially H graphical if it has a realization containing H as a subgraph.Let Kk,Ck and Pk denote a complete graph on k vertices,a cycle on k vertices and a path on k +1 vertices,respectively.In this paper,we characterize the potentially(K4-e)+K3-graphic sequences.
出处 《漳州师范学院学报(自然科学版)》 2010年第1期13-17,共5页 Journal of ZhangZhou Teachers College(Natural Science)
基金 福建省自然科学基金资助项目(2008J0209) 漳州师范学院科研基金资助项目(SK09018)
关键词 度序列 蕴含(K4-e)+K3可图序列 graph degree sequence potentially(K4-e)+K3-graphic sequences
  • 相关文献

参考文献9

  • 1Eschen E M and Niu J B.On potentially K4-e graphic sequences[J].Australasian J.Of Combinatorics,2004,29:59-65.
  • 2Gould R J,Jacobson M S,Lehel J.Potentially G-graphical degree sequences[A].Alaviy.Combinatorics,Graph Theory,and Algorithms[C].Kalamazoo Michigan:New Issues Press,1999,451-460.
  • 3胡黎莉,赖春晖.蕴含K_5-Z_4可图序列的刻划[J].漳州师范学院学报(自然科学版),2009,22(1):10-12. 被引量:3
  • 4Hu L L,Lai C H and Wang P.On Potentially K_5-H-graphic sequences[J].Czechoslovak Mathematical Journal,2009,59(1):173-182.
  • 5Luo R.On potentially Ck-graphic sequences[J].Ars Combinatoria,2002,64:301-318.
  • 6Luo R,Warner Morgan.On potentially Kk-graphic sequences[J].Ars Combinatoria,2005,75:233-239.
  • 7Kleitman D J and Wang D L.Algorithm for constructing graphs and digraphs with given valences and factors[J].Discrete Math.,1973,6:79-88.
  • 8Li J S and Y J H,A variation of an extremal theorem due to Woodall[J].Southeast Asian Bulletin of Math.,2001,25:427-434.
  • 9Yin M X and Y J H.A Characterization On Potentially K6-E(K3)-graphic sequences[J].Accepted by Ars Combinatoria.

二级参考文献7

  • 1Eschen E M and Niu J B. on potentially K4- e graphic sequences[J]. Australasian J. of Combinatorics, 2004, 29: 59-65.
  • 2Gould R J, Jacobson M S, Lehel J. Potentially G-graphical degree sequences[A]. ALAVI Y. Combinatorics, Graph Theory, and Algorithms[C]. Kalamazoo Michigan: New Issues Press, 1999, 451-460.
  • 3thi L L and Lai C H. On polentially K5 - E 3 - graphic sequences[J], accepted by Ars Combinatoria.
  • 4Luo R. On potentially Ck - graphic sequences[J]. Ars Combinatoria, 2002, 64: 301-318.
  • 5Luo R, Warner Morgan. On potentially Kk - graphic sequences[J]. Ars Combinatoria, 2005, 75: 233-239.
  • 6Kleitman D J and Wang D L. Algorithm for constructing graphs anti digraphs with given valences and filctors[J]. Discrete Math., 1973, 6: 79-88.
  • 7Li J S and Y J H. A variation of an extremal theorem due to Woodall[J]. Southeast Asian Bulletin of Math., 2001, 25: 427-434.

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