期刊文献+

周期性边界条件下的三方演化少数者博弈 被引量:1

Evolutionary minority game with three options on periodic boundary condition
下载PDF
导出
摘要 提出并研究了周期性边界条件下的三方演化少数者博弈模型.在该模型中,每个经纪人有一组概率(p1,p2,p3=1-p1-p2),做决定时或者以概率p1(p3)选择去最近相同历史下的少数方(多数方),或者以概率p2选择去最近相同历史下的中间方.数值模拟结果显示,在周期性边界条件下系统的整体效益要比在反射边界条件下的好.边界条件对三方演化少数者博弈有影响. Evolutionary minority game with three options on periodic boundary condition is proposed. In this model, each agent carries his own set of probabilities (P1, P2, P3 = 1 -p1 -P2). An agent has the probability p1 (P3) to choose the predicted least (most) popular option, and probability P2 to follow the prediction on the intermediate option. Numerical results show that the system performance on periodic boundary condition is better than that on reflective boundary condition. Boundary condition affects the performance of the system for evolutionary minority game with three options.
出处 《纺织高校基础科学学报》 CAS 2010年第1期72-74,共3页 Basic Sciences Journal of Textile Universities
关键词 边界条件 三方演化少数者博弈 周期性 boundary condition evolutionary minority game with three options periodic
  • 相关文献

参考文献7

  • 1HOLLAND J H.Emergence:From chaos to order[M].MA:Addisorr Wesley Longman Inc,1998.
  • 2ARTHUR W B.Inductive reasoning and bounded rationality[J].Am Econ Rev,1994,84:406-411.
  • 3CHALLET D,ZHANG Y C.Emergence of cooperation and organization in an evolutionary game[J].Physica A,1997,246:407-418.
  • 4CHALLET D,ZHANG Y C.On the minority game:Analytical and numerical studies[J].Physica A,1998,256:514-532.
  • 5JOHNSON N F,HUI P M,JONSON R.Self-Organized segregation within an evolving population[J].Phys Rev Let,1999,82:3 360-3 362.
  • 6LO T S,HUI P M,JOHNSON N F.Theory of the evolutionary minority game[J].Phys Rev E,2000,62:4 393-4 396.
  • 7QUAN H J,HUI P M,XU C,et al.Evolutionary minority game with multiple options[J].Phys Rev E,2004,70:1 191-1 195.

同被引文献11

  • 1WATTS D J,STROGATZ S H. Collective dynamics of "small-world"networks[J].Nature,1998.440-442.
  • 2NEWMAN M E J,WATTS D J. Renormal- ization group analysis of the smaU-world net- work model[J].Physics Letters A,1999,(04):341-346.
  • 3HOLLAND J H. Emergence:From chaos to order[M].MA:Addisorr Wesley Longman Inc,1998.
  • 4ARTHUR. W B. Inductive reasoning and bounded rationality[J].American Economic Review,1994.406-411.
  • 5CHALLET D,ZHANG Y C. Emergence of cooperation and organization in an evolutionary game[J].Journal of Physics A,1997.407-418.
  • 6CHALLET D,ZHANG Y C. On the minor- ity game:Analytical and numerical studies[J].Journal of Physics A,1998.514-532.
  • 7FRANTISEK S. Social organization in the mi- nority game model[J].Journal of Physics A,2000.367-376.
  • 8METZLER R,HORN C. Evolutionary mi- nority games:the benefits of imitation[J].Journal of Physics A,2003,(03):484-498.
  • 9SHANG L H,WANG X F. Evolutionary minority game on complex networks[J].Journal of Physics A,2007,(02):616-624.
  • 10CHEN J L,QUAN H J. Effect of imitation in evolutionary minority game on small- world networks[J].Journal of Physics A,2009,(06):945-952.

引证文献1

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