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作战体系复杂网络研究 被引量:40

Research on the Combat SoS Complex Network
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摘要 运用仿真方法,探索信息化战争作战体系拓扑网络的连接机制与分布规律,实验发现这一分布是由δ分布、指数分布与幂律分布(尾部)构成的混合分布;当网络规模较大时,节点之间的连接机制成为网络分布形式是否具有幂律尾的唯一决定因素;当尾部接近幂律分布时,常常是近似服从具有长尾的SF分布,但与同规模基于优先连接机制形成的SF网络相比,拥有大得多的Hub节点,分布标度指数λ一般取值于[1.4,2.2]之间。 By ways of modeling and simulation experiment, this paper explored the nodes conecting mechnism and node's degree distribution law of the combat SoS network, and has discovered :that the node degree distribution of the combat SoS network is a mix of the ( 1 ) (head), exponential (middle) and power law(tail) distribution;it's concrete distribution function will lie on the mix rate of the C2 nodes, sensor nodes ,fighting nodes and the communication nodes, as well as the connecting mode and control structure of the communication nodes, sensor nodes, fighting node;while its tail distribution is near to the power law distribution, usually, its tail is approximately a long-trail power law distribution,and that it possesses larger hub node than the equal node number's scale-free network created according to the rule of the degree-first connecting mechanism,and it's scale exponent is commonly in [ 1.4,2.2].
出处 《复杂系统与复杂性科学》 EI CSCD 2009年第4期12-25,共14页 Complex Systems and Complexity Science
基金 国家自然科学基金(60974080)
关键词 信息化战争 作战体系 复杂网络 建模与仿真 拓扑模型 network-centric warfare combat SoS complex network modeling and simulation topological model
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  • 1Watts D J,Strogatz S H. Collective dynamics of " small-world" networks[ J]. Nature, 1998, 393 (6684) : 440 -442.
  • 2Strogatz S H. Exploring complex networks[J]. Nature. 2001,410(6825) : 268 -276.
  • 3Barabasi A L,Albert R. Emergence of scaling in random networks[J]. Science, 1999, 286(5439): 509 -512.
  • 4Albert R, Barabasi A L. Statistical mechanics of complex netw networks[ J ]. Rev Mod Phys,2002,74( 1 ) : 47 -97.
  • 5汪小帆,李翔,陈关荣.复杂网络理论与应用[M].北京:清华大学出版社,2006:25-78.
  • 6David L A. Catching the 'network science' bug: insight and opportunity for the operations researcher[ J ]. Operations Research, 2008,56(5) : 1047 - 1065.
  • 7方锦清.网络科学的理论模型探索及其进展[J].科技导报,2006,24(12):67-72. 被引量:26
  • 8方锦清.非线性网络的动力学复杂性研究的若干进展[J].自然科学进展,2007,17(7):841-857. 被引量:21
  • 9Barabasi A L. Linked:The New Science of Networks[ M ]. Cambridge :Prerseus Publishing,2002.
  • 10韩秀萍,陆君安.从环状网络到链状网络同步能力的变化[J].中国科学(E辑),2007,37(6):748-756. 被引量:10

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