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无向二元Kautz网络的可靠性分析(英文)

Reliability Analysis of Undirected Binary Kautz Networks
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摘要 当n≥ 3时 ,无向二元Kautz图UK(2 ,n)被证明是极大限制边连通的 .利用此结果确定了无向Kautz网络UK(2 ,n)的可靠多项式的前 3项系数 ,给出第 4项系数的一个下界 。 Undirected binary Kautz graph UK(2,n) is proved to be maximal restricted edge connected when (n≥ 3).With this result,the first three coefficients of the reliability polynomial of Kautz network UK(2,n)and a lower bound on the fourth coefficient are determined,and the lower bound is sharp.
作者 欧见平
出处 《内蒙古师范大学学报(自然科学汉文版)》 CAS 2004年第4期353-356,共4页 Journal of Inner Mongolia Normal University(Natural Science Edition)
基金 ProjectSupportedbyNationalNaturalScienceFoundationofChina (10 2 7110 5 ) FoundationofEducationMinistryofFujian(JA0 3 14 7) FoundationofScienceandTechnologyMinistryofFujian (2 0 0 3J0 3 6)
关键词 下界 系数 多项式 二元 证明 连通 限制 网络 可靠 Kautz network connectivity reliability
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参考文献10

  • 1Provan J S,Ball M O. The complexity of counting cuts and of computing the probability that a graph is connected [J]. SIAM J. Computing,1983,12:777-788.
  • 2Ou Jianping,Zhang Fuji. Super restricted edge connectivity of Kautz graphs [J]. Acta Mathematica Sinica,Series A,2004,(5):1-10.
  • 3Bauer D. Combinatorial optimization problems in analysis and design of probabilistic networks [J]. Networks,1985,15:257-271.
  • 4Esfahanian A H,Hakimi S L. On computing a conditional edge connectivity of a graph [J]. Inform. Process Lett.,1988,27:195-199.
  • 5Li Q L,Li Q. Reliability analysis of circulant graphs [J]. Networks,1998,28: 61-65.
  • 6Charles Delorme,Tillich Jean-Pierre. The spectrum of de Bruijn and Kautz graphs [J]. Europ. J. Combin.,1998,19:307-319.
  • 7Nathalie Homobono,Claudine Peyrat. Fault-tolerant routings in Kautz and de Bruijn networks [J]. DAM,1989,24:179-186.
  • 8Bond J B,Perat C. Diameter and reliability of some large interconnection networks [J]. Congr. Numer.,1988,66:267-282.
  • 9Du D Z,Hsu D F,Hung Q Ngo,et al. On the connectivity of consecutived digraphs [J]. Discrete Math.,2002,257:71-384.
  • 10Bondy J A,Murty U S R. Graph theory with application [M]. London:Maxmillan Press,1976.

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