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关于广义Sugeno模糊积分的补充性质 被引量:6

Supplemental Properties of Generalized Sugeno Fuzzy Integral
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摘要 在给定的K-拟可加模糊测度空间上,针对广义Sugeno模糊积分,应用拟加算子和拟乘算子的运算性质研究了这种模糊积分的几个新的运算,从而获得了广义Sugeno模糊积分一些新的性质,这为进一步丰富和发展广义Sugeno模糊积分理论奠定了基础。 In K-quasi-additive fuzzy measure spaces, some new operations of generalized Sugeno fuzzy integral were studied by applying the operating properties of quasi-addition operator and quasi-multiplication operator.Accordingly, some new natures about generalized Sugeno fuzzy integral were obtained, by which a theoretical basis is provided for the further research of this integral.
出处 《辽东学院学报(自然科学版)》 CAS 2009年第1期40-43,共4页 Journal of Eastern Liaoning University:Natural Science Edition
关键词 诱导算子 拟加法 拟乘法 K-拟可加模糊测度 广义Sugeno模糊积分 inductive operator quasi-addition quasi-multiplication K-quasi-additive fuzzy measure generalized Sugeno fuzzy integral
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  • 1王贵君,李晓萍.广义模糊数值Choquet积分的自连续性与其结构特征的保持(英文)[J].数学进展,2005,34(1):91-100. 被引量:12
  • 2赵芬霞,李洪兴.正则模糊神经网络在Sugeno积分模意义下的泛逼近性[J].应用数学学报,2006,29(1):39-45. 被引量:10
  • 3王贵君,李晓萍.广义模糊数值Choquet积分的伪自连续及其遗传性[J].系统科学与数学,2006,26(4):426-432. 被引量:5
  • 4Wang Zhenyuan. The autocontinuity of set function and the fuzzy integral[J]. J Math Anal Appl, 1984, 99: 195-218.
  • 5Wang Zhenyuan, George J Klicr, Wang Wei. Monotone set functions defined by Choquet integral[J].Fuzzy Sets and Systems,1996, 81(2): 241-250.
  • 6Wang Guijun, Li Xiaoping. On the convergence of the fuzzy valued functional defined by μintegrable fuzzy valued functions[J]. Fuzzy Sets and Systems, 1999, 107(2): 219-226.
  • 7WANG Zhenyuan. The autocontinuity of set function and the fuzzy integral[J]. J Math Anal Appl, 1984, 99:195-218.
  • 8WANG Zhenyuan. Asymptotic structural characteristics of fuzzy measure and their applications[J]. Fuzzy Sets and Systems, 1985, 16: 227-290.
  • 9ZHANG Guangquan. Fuzzy number-valued measure and fuzzy number-valued fuzzy integral on the fuzzy set[J]. Fuzzy Sets and Systems, 1992, 49(3) :357-376.
  • 10WANG Zhenyuan, GEORGE J Klir, WANG Wei. Monotone set functions defined by Choquet integral [ J ]. Fuzzy Sets and Systems, 1996, 81(2) :241-250.

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  • 1成和平,闵兰.Fuzzy值函数的Sugeno积分的注记[J].西南师范大学学报(自然科学版),2005,30(3):418-421. 被引量:4
  • 2张文松,马燕.基于竞争优势的技术创新价值链构建[J].管理现代化,2005,25(5):19-21. 被引量:3
  • 3曹芳,杨宁宁.产业演进中企业技术创新的路径选择——以信息产业为例[J].工业技术经济,2007,26(1):18-22. 被引量:22
  • 4陈纪修.数学分析[M].高等教育出版社,1999.
  • 5SUGENO M.Theory of fuzzy integrals and its applications[D],Ph.D.Dissertation,Tokyo Institute of Technology,1974.
  • 6WANG Z Y.The autocontinuity of set function and the fuzzy integral[J].J.Math.Anal.Appl.1984,99 (2),195-218.
  • 7SUGENO M.MUROFUSHI T.Pseudo-additive measures and integrals[J].J.Math.Anal.Appl.,1987,122(2):197-222.
  • 8SUGENO M.Theory of Fuzzy Integrals and Its Applications[D].Tokyo:Institute of Technology,1974.
  • 9SUGENO M,MUROFUSHI T.Pseudo-additive measures and integrals[J].J Math Anal Appl,1987,122(2):197-222.
  • 10WU Cong-xin,WANG Shu-li,MA Ming.Generalized fuzzy integrals:part 1.Fundamental concepts[J].Fuzzy Sets and Systems,1993,57(2):219-226.

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