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稳定的最短路径树及其构造算法 被引量:4

A construction algorithm of the stable shortest path tree
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摘要 构建最短路径树是动态网络研究的重要问题之一。在动态网络中,当边状态发生变化时会引发最短路径树动态的重新构建,反复地计算不仅消耗大量时间,也会导致最短路径树的频繁变化。提出一种稳定的最短路径树构造算法,使得构造的路径树在动态网络上更稳定,即更新最短路径树所需的操作数更少。该算法通过记录频繁变化的不稳定边并尽可能避免将其加入最短路径树中,从而能够高效地减少边变化带来的操作。实验结果表明,与传统的动态最短路径树算法相比,该算法可以得到更稳定的最短路径树,并且更新时间减少了57.24%,结点更新次数降低了43.6%。 Constructing the shortest path tree is an important problem in dynamic networks,in which the changed edges will lead to dynamic reconstruction of the shortest path tree.Repeated calculation not only consumes a lot of time,but also results in frequent changes of the shortest path tree.We propose an algorithm for constructing the stable shortest path tree,which takes fewer update operations on nodes.The algorithm updates the shortest path tree by excluding the unstable edges so as to effectively reduce the number of the update operations.Experimental results show that compared with traditional dynamic network shortest path tree algorithms,the proposed algorithm can generate relatively more stable shortest path tree.The update time is improved by 57.24%,and the number of update operations on nodes is reduced by 43.6%.
出处 《计算机工程与科学》 CSCD 北大核心 2016年第3期418-424,共7页 Computer Engineering & Science
基金 国家自然科学基金(61173032) 计算机体系结构国家重点实验室开放课题(CARCH201303)
关键词 最短路径树 动态网络 重新构建 稳定的 shortest path tree dynamic network reconstruct stable
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参考文献25

  • 1Das S K,Tripathi S,Burnwal A P.Fuzzy based energy efficient multicast routing for ad-hoc network[C]∥IEEE 20153rd International Conference on Computer,Communication,Control and Information Technology(C31T),2015:1-5.
  • 2Lee H J,Nam J C,Seo W K,et al.Enhanced PRoPHET routing protocol that considers contact duration in DTNs[C]∥Proc of IEEE 2015International Conference on Information Networking(ICOIN),2015:523-524.
  • 3Zhao M,Yang Y.Bounded relay hop mobile data gathering in wireless sensor networks[J].IEEE Transactions on Computers,2012,61(2):265-277.
  • 4Wang P,Hunter T,Bayen A M.Understanding road usage patterns in urban areas[R].Scientific Reports,2012,2.doi:10.1038/srep1001.
  • 5Barthelemy M,Bordin P,Berestycki H,et al.Self-organization versus top-down planning in the evolution of a city[R].Scientific Reports,2013,3.doi:10.1038/srep02153.
  • 6Alaskar M,Vodanovich S,Shen K N.Evolvement of information security research on employees behavior:A systematic review and future direction[J].Environment,2015,1(11):4241-4250.
  • 7Estrada E,Vargas-Estrada E.How peer pressure shapes consensus,leadership,and innovations in social groups[R].Scientific Reports,2013,3.doi:10.1038/srep02905.
  • 8Wei D J,Liu Q,Zhang H X,et al.Box-covering algorithm for fractal dimension of weighted networks[R].Scientific Reports,2013,3.doi:10.1038/srep02153.
  • 9Zhang H,Wang J,Wang Z,et al.Mode-dependent stochastic synchronization for markovian coupled neural networks with time-varying mode-delays[J].IEEE Transactions on Neural Networks and Learning Systems,2015,26(11):1-14.
  • 10Chabini I.Discrete dynamic shortest path problems in transportation applications:Complexity and algorithms with optimal run time[J].Journal of the Transportation Research Board,1998,1645(1):170-175.

二级参考文献53

  • 1张涛,柳重堪,张军.卫星时变拓扑网络最短路径算法研究[J].计算机学报,2006,29(3):371-377. 被引量:24
  • 2廖远.一对一最短路径算法研究及车载导航系统设计[D],南昌大学2012-12-01.
  • 39th DIMACS Implementation Challenge. Shortest Paths [ OL]. 2006.http://www. dis. uniromal. it/ - challenge9/.
  • 4Dijkstra E W. A note on two problems in connection with graphs [ J].Numerical Mathematics, 1959,1 :269 -271.
  • 5Dantzig G B. Linear Programming and Extensions[ D]. Princeton Univ.Press, Princeton, NJ, 1963.
  • 6Nicholson T. Finding the shortest route between two points in a network[J]. The Computer Journal, 1966,9(3) :275 -280.
  • 7Hart P E, Nilsson N J, Raphael B. A formal basis for the heuristicdeter-mination of minimum cost paths [ J ]. IEEE Transactions on System-Science and Cybernetics, 1968 ,4(2) : 100 - 107.
  • 8Doran J. An approach to automatic problem-solving [ J]. Machine Intel-ligence, 1967 ,1 : 105 - 127.
  • 9Goldberg A V,Harrelson C. Computing the shortest path : A * meetsgraph theory [ C ]//16th ACM-SIAM Symposium on Discrete Algo-rithms ,Vancouver,Canada,2005 : 156 - 165.
  • 10Gutman R. Reach-based routing: a new approach to shortest pathalgo-rithms optimized for road networks [ C]//Workshop on AlgorithmEngi-neering and Experiments ( ALENEX) ,2004 : 100 - 111.

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