期刊文献+

基于小生境圆锥邻域粒子群的不完备决策表属性约简鲁棒算法

Attribute Reduction Robust Algorithm of Incomplete Decision Table Based Niche Conic Neighborhood Particle Swarm Optimization
下载PDF
导出
摘要 针对基于粒子群的属性约简算法易陷入局部最优、效率不高等问题,充分利用小生境技术在寻求最优解方面优势,提出一种基于小生境圆锥邻域粒子群的不完备决策表属性约简鲁棒算法(NCNPSO-IAR)。该算法通过圆锥分层空间构造小生境半径邻域子集向量,避免过多地依赖于先验领域知识生成小生境半径和早熟收敛,始终保持种群多样性,提高算法收敛速度。另外粒子种群在圆锥解空间充分进行约简集子矢量的协同学习,使属性约简集较好收敛到最优集。相关仿真实验表明:该属性约简优化算法是高效和鲁棒的,适用于不完备、含噪音决策表的属性约简。 In order to overcome the premature convergence and poor running efficiency of the attribute reduction algorithm based on particle swarm optimization,based on some special searching optimization advantages of the niche technology,a novel incomplete attribute reduction robust algorithm(named NCNPSO-IAR) of niche conic neighborhood particle swarm optimization was proposed.It could construct niche subvector of neighborhood radius by the layered conic space.The main advantages of the proposed algorithm involves to partition the adaptive niche radius by avoiding depending on the prior domain knowledge and to overcome the premature convergence.It could maintain the diversity of populations,and improve the running converge speed.Further,reduction set subvectors could share some cooperative social cognition in their conic subspaces,so as to get the optimization attribute reduction sets.Experimental results demonstrated that the proposed algorithm is efficient and robust,especially for the incomplete and noisy attribute reduction.
出处 《四川大学学报(工程科学版)》 EI CAS CSCD 北大核心 2011年第6期119-126,共8页 Journal of Sichuan University (Engineering Science Edition)
基金 国家高技术研究发展计划(2006AA12A106) 苏州大学江苏省计算机信息处理技术重点实验室开放课题(KJS1023) 江苏省高校自然科学研究项目(09KJD520008) 2011年江苏省普通高校研究生科研创新计划资助项目(CXZZ11_0219)
关键词 小生境粒子群 自适应邻域向量 不完备决策表 属性约简 鲁棒性 niche particle swarm optimization adaptive neighborhood vector incomplete decision table attribute reduction robustness
  • 相关文献

参考文献16

  • 1Kennedy J, Eberhart R C. Particle swarm optimization [ C ]// Proceedings of IEEE International Conference on Neural Networks. Piseataway, NJ, IEEE Service Center, 1995 : 1942 - 1948.
  • 2Cioppa A D, De Stefano C, Marcelli A. Where are the niches? Dynamic fitness sharing [ J ]. IEEE Transactions on Evolutionary Computation ,2007 ( 11 ) :453 - 465.
  • 3Suganthan P N. Particle swarm optimizer with neighborhood topology on particle swarm performance [ C ]//Proceedings of the 1999 Congress on Evolutionary Computation. Piscataway, NJ : IEEE Press, 1999 : 1958 - 1962.
  • 4Peram T, Veeramachaneni K. Fitness-distance-ratio based particle swarm optimization [ C ]//Proceedings Swarm Intelli- gence Symposium. Indianapolis, Indiana, USA, 2003 : 174 - 181.
  • 5Brits R, Engelbrecht A P, van den Bergh F. Locating multi- ple optima using particle swarm optimization [ J ]. Applied Mathematies and Computation,2007,189 : 1859 - 1883.
  • 6Wong S K M, Ziarko W. On optimal decision rules in deci-sion tables [ J ]. Bulletin of Polish Academy of Science, 1985,33 ( 11 ) :693 - 696.
  • 7Shi Y,Eberhart R C. Fuzzy adaptive particle swarm optimi- zation [ C ]//Proceedings of the IEEE Congress on Evolution- ary Computation. Seoul, Korea, 2001 : 101 - 106.
  • 8Clerc M, Kennedy J. The particle swarm-explosion, stabili- ty, and convergence in a multidimensional complex space [ J~. IEEE Trans on Evolutionary Computation,2002,6( 1 ) : 58 - 73.
  • 9刘清.Rough集及Rough推理[M].北京:科学出版社,2001..
  • 10赵佰亭,陈希军,曾庆双.广义不完备混合决策系统的知识约简[J].四川大学学报(工程科学版),2009,41(6):177-182. 被引量:3

二级参考文献6

共引文献390

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