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图的圈带宽和 被引量:1

Cyclic bandwidth sum of graphs
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摘要 图的圈带宽和问题即为求图G的一个在圈上的标号,并且使得边的总长尽可能地小,用BSc(G)表示.给出了BSc(G)的一个上界并讨论了BSc(G+e)与BSc(G)的关系,其中e E(G). The cyclic bandwidth sum is to determine length of edges is as small as possible. The cyclic a labelling of graph G in a cycle such that the total bandwidth sum is denoted by BSc (G). An upper bound of BSc(G) was given, the relationship between BSc(G+e) and BSc(G) when e is not an edge of G was studied.
出处 《浙江师范大学学报(自然科学版)》 CAS 2005年第3期246-249,共4页 Journal of Zhejiang Normal University:Natural Sciences
基金 浙江省自然科学基金资助项目(M103094Y604167)
关键词 图的标号 图的正常标号 圈带宽和 最优圈标号 graph labelling proper graph labelling cyclic bandwidth sum optimal cyclic labelling
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二级参考文献5

  • 1Chung, F.R.K., Labelings of graphs, In: Beineke, L.W. andWilson, R.J.,eds., Selected Topics in Graph Theory, 1988,3:151-168.
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共引文献1

同被引文献3

  • 1Hao JianxiuDept.ofMath.,ZhengzhouUniv.,Zhengzhou450052,Dept.ofMath.,AnyangTeachersCollege,Anyang45500.CYCLIC BANDWIDTH SUM OF GRAPHS[J].Applied Mathematics(A Journal of Chinese Universities),2001,16(2):115-121. 被引量:2
  • 2Wang J F,West D B,Yao B.Maximum bandwidth under edge addition[J].Graph Theory,1995,1:87-90.
  • 3Chan W H,Peter Lam C B,Shiu W C.Cyclic bandwidth with an edge added[J].Discrete Applied Mathematics,2008,156:131-137.

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