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条件点错误情况下交叉立方体中哈密顿圈的存在性讨论
引用本文:殷超杰,郭大昌,郑健微.条件点错误情况下交叉立方体中哈密顿圈的存在性讨论[J].广东工业大学学报,2012,29(3):59-62.
作者姓名:殷超杰  郭大昌  郑健微
作者单位:广东工业大学 应用数学学院,广东 广州 510520
摘    要:交叉立方体的容错性研究备受学者关注.本文在条件节点错(每一个健康节点至少还有其它两个健康节点与之相邻)的条件下,证明了n(n≥4)维交叉立方体中错误节点的个数达到2n-7个时哈密顿圈的存在性.

关 键 词:交叉立方体  条件点错  哈密顿圈  容错  
收稿时间:2012-02-24

Fault-free Hamiltonian Cycles in Crossed Cubes with Conditional Node Faults
Yin Chao-jie,Guo Da-chang,Zheng Jian-wei.Fault-free Hamiltonian Cycles in Crossed Cubes with Conditional Node Faults[J].Journal of Guangdong University of Technology,2012,29(3):59-62.
Authors:Yin Chao-jie  Guo Da-chang  Zheng Jian-wei
Affiliation:School of Applied Mathematics, Guangdong University of Technology, Guangzhou 510520,China
Abstract:The crossed cube which is a topological structure of the network has received much attention from scholars worldwide,and studies of its fault-tolerance are also a major concern.In the situation of conditional node fault(each fault-free node is adjacent to at least two other fault-free nodes),it discusses that while n≥4,the Hamiltonian cycles exist in a n-dimensional crossed cube,even if the number of faulty nodes is up to 2n-7.
Keywords:crossed cube  conditional node fault  Hamiltonian cycle  fault tolerance
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