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二叉树在Floyd算法最短路径存储中的应用 被引量:2

The Application of Binary Tree in Storage of the Shortest Path Realized by Floyd Algorithm
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摘要 通过对存储网的邻接矩阵数据结构进行修改,实现了顶点对之间最短路径及其长度的存储.根据树的特性,顶点对之间最短路径的保存通过二叉树的方式实现,这为使用最短路径的后续操作提供了方便. Through the modified network's adjacency matrix data structure, it realizes the storage of the shortest path and its length between the pair of vertexes. According to the characteristics of the tree, the preservation of the shortest path between the pair of vertexes is implemented by the binary tree, which provides convenience to the followup operation.
出处 《西华师范大学学报(自然科学版)》 2010年第2期204-206,215,共4页 Journal of China West Normal University(Natural Sciences)
基金 四川省教育厅青年基金资助项目(2006B040)
关键词 FLOYD算法 最短路径 二叉树 net, Floyd algorithm, shortest path, binary tree
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  • 1S Narula and C Ho. Degree constrained minimum spanning tree [ J ]. Computers and Operations ReseaPCh, 1980 (7) :239--248.
  • 2B Boldon, N Deo and N Kumar. Minimum - weight degreen constrained spanning tree problem: Heuristics and implementation on an SIMD parallel machine[ R]. Technical Report CS- TR-95 - 02, Department of Computer Science, University of Central Florida, Orlando, FL, 1995.
  • 3G R Raidl. An efficient evolutionary algorithm for the degree - constrained minimum panning tree problem[C].Proc. of the 2000 IEEE congress on evolutionary computation, IEEE Press, 2000. 104-111.
  • 4G R Raidl. A Weighted Coding in a Genetic Algorithm for the Degree - Constrained Minimum Spanning Tree Problem [C].Como : Proceedings of the 2000 ACM symposium on Applied computing, 2000. 440-445.
  • 5J Knowles and D Come. A new evolutionary approach to the degree constrained minimum spanning tree problem [ J ]. IEEE Transactions on Evolutionary Computation, 2000, 4(2) : 125 - 134.
  • 6余燕平,仇佩亮.时延和时延抖动约束的低费用多播路由算法[J].电路与系统学报,2001,6(4):65-68. 被引量:4
  • 7王明中,谢剑英,张敬辕.时延及时延抖动限制的最小代价多播路由策略[J].计算机学报,2002,25(5):534-541. 被引量:17

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