期刊文献+

重复囚徒困境博弈对网络拓扑结构影响的研究

The Effect of Repeated Prisoner's Dilemma Game on Network Topology
在线阅读 下载PDF
导出
摘要 对Zachary网络采用了重复囚徒困境博弈的方法,提出了两种网络结构的演化算法,即随机算法和伪度优先算法,并对网络的度分布和聚集系数进行了分析,结果表明:经过n轮重复博弈,随机算法对网络拓扑结构的影响不大,伪度优先算法对网络拓扑结构的影响较大;经过演化后,网络的最大度明显增大,聚集系数也高于演化前的网络;随机算法对网络的社团结构影响不明显,而伪度优先算法则对社团结构的影响较大. Using repeated prisoner' s dilemma to analyze the features of Zachary network ,two evolutionary algo- rithms ( random algorithm and pseudo degree preferred algorithm) of network topology were put forward. Then the features of degree distribution and clustering coefficient were studied. The results show that after n rounds, random algorithm has little influence on them. However, pseudo degree preferred algorithm greatly affect the features of the network structure. The max-degree of the network obviously increases and the clustering coeffi- cient is higher than that of the original network. Furthermore, random algorithm has few impacts on community structure of the network, but pseudo degree preferred algorithm greatly affect the community structure of the network.
作者 王伊蕾
出处 《鲁东大学学报(自然科学版)》 2013年第1期28-31,F0003,共5页 Journal of Ludong University:Natural Science Edition
关键词 囚徒困境 纳什均衡 复杂网络 拓扑结构 prisoner' s dilemma Nash equilibrium complex network topology structure
  • 相关文献

参考文献12

  • 1Newman M E J. The structure of scientific collaboration networks [ J ]. National Acad Sciences, 2001, 98 ( 2 ) :404-409.
  • 2Caldarelli G, Catanzaro M. The corporate boards net-works [ J ]. Physica A: Statistical Mechanics and its Applications,2004,338(1/2) :98-106.
  • 3Reka A, Jeong H, Barabasi A L. Diameter of the world wide web [ J ]. Nature, 1999,401 (4) : 130-131.
  • 4Ross D. Game Theory[M]//Zalta E N. Stanford Encyclopedia of Philosophy, Spring Edition ,2006.
  • 5Abramson G, Kuperman M. Social games in a social network[J]. Phy Rev E ,2001,63 ( 3 ) :901-904.
  • 6Kim B J, Trusina A, Holme P, et al. Dynamic instabilities induced by asymmetric influence: Prisoners' dilemma game in small-world networks [ J ]. Phys Rev E,2002,66(2) :1907-1911.
  • 7Szabo G, Vukov J. Cooperation for volunteering and partially random partnerships [ J ]. Phys Rev E,2004, 69(3) :6107-6113.
  • 8Szab6 G, F6th G. Evolutionary games on graphs [ J ]. Physics Reports,2007,446(4/5/6) :97-216.
  • 9Zachary W W. An information flow model for conflict and fission in small groups [ J ]. Journal of Anthropological Research, 1977,33 (4) :452-473.
  • 10Scott J. Social Network Analysis : A Handbook [ M ]. 2nd ed. London : SAGE Publications ,2000.

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部