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基于原子偏好理论的直觉模糊偏好成因分析

Study on Cause of Intuitionistic Fuzzy Preference Based on Atomic Preference Theory
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摘要 Atanassov在Zadeh的基础上提出了直觉模糊集,把选择中行动主体的模糊偏好分为三个组成部分:隶属度、非隶属度和犹豫度。这一分析方法较为贴近行动主体的实际选择。然而直觉模糊偏好何以能够形成,是直觉模糊理论所需要研究的基本问题。原子偏好基于逻辑原子主义思想而提出,通过原子偏好建构偏好的过程,就是行动主体形成事物间偏好关系的过程。直觉模糊偏好之所以能够形成,根本的原因在于形成行动主体的原子偏好中,有些是不可比较性原子偏好。 Based on Zadeh' s theory, Atanassov proposed intuitive fuzzy preference set theory which divided agent' s fuzzy preference into three elements, degree of membership, degree of non-member- ship, and degree of hesitation. This method is close to practical choice situation. However, how the intuitive fuzzy preference can be formed is a fundamental topic for theory of intuitive fuzzy preference. Atomic preference is put forward on the basis of Logical Atomism, construction of preference through atomic preference is the process by which agent formed his relation of preference between alternatives. The essential reason why intuitive fuzzy preference can be formed is that the incomparable or immeas- urable atomic preferences are existing among atomic preferences.
作者 王志远
出处 《重庆理工大学学报(社会科学)》 CAS 2013年第6期6-11,共6页 Journal of Chongqing University of Technology(Social Science)
基金 国家社会科学基金项目(11CZX028) 广西民族师范学院引进人才资助项目(XYYJ2010002)
关键词 行动逻辑 决策逻辑 直觉模糊偏好 原子偏好 模糊偏好 logic of action logic of decision intuitionistic fuzzy preference atomic preference fuzzy preference
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参考文献18

  • 1Zadeh L A. Information and Control [ J ]. Fuzzy sets and Systems, 1965 ( 8 ) :338 - 353.
  • 2Atanassov K T. Intuitionistic fuzzy sets [ J ]. Fuzzy Sets and Systems, 1986,20 : 87 - 96.
  • 3Bustince H,Burillo P. Vague sets are intuitionistic fuzzy sets [ J ]. Fuzzy Sets and Systems, 1996,79:403 -405.
  • 4Atanassov K, Atanassov K T. Intuitionstic Fuzzy Sets: Theory and Applications [ M ]. Heidelber & New York: Physica-Verlag, 1999.
  • 5Bustince H, Herrera F, Montero J. Fuzzy Sets and their Extensions : Representation, Aggregation and models [ M ]. Heidelberg : Physica-Verlag,2007.
  • 6Chen S M, Tan J M. Handling muhicriteria fuzzy deci- sion making based on vague set theory [ J ]. Fuzzy Sets and Systems, 1994,67 : 163 - 172.
  • 7Hong D H, Choi C H. Multicriteria fuzzy decision making problems based on vague set theory [ J]. Fuzzy Sets and Systems ,2000,114 : 103 - 113.
  • 8Atanassov K,Pasi G, Yager R R. Intuitionistic fuzzy in- terpretations of multi-criteria mluti-person and multi- measurement tool decision making [ J ]. International Journal of Systems Science,2005,36:859 - 868.
  • 9Pankowska A,Wygralak M. General IF-sets with triangu- lar norms and their applications to group decision making [ J ]. Information Sciences ,2006,176:2173 - 2754.
  • 10Szmidt E,Kacprzyk J. A consensus reaching process un- der intuitionistic fuzzy preference relations [J]. Interna- tional Journal of Intelligent Systems,2003,18:837 - 852.

二级参考文献20

  • 1潘天群.认知命题集合的逻辑构造及其相互关系[J].哲学研究,2005(3):102-106. 被引量:15
  • 2高庆狮.Zadeh模糊集合理论存在问题证明及其改进——一个满足全部经典集合公式的C-模糊集合系统[J].大连理工大学学报,2005,45(5):772-780. 被引量:13
  • 3高庆狮,高小宇,胡月.概率论基本部分与模糊集合理论的统一定义[J].大连理工大学学报,2006,46(1):141-150. 被引量:14
  • 4Jih-Jeng Huang, Gwo-Hshiung Tzeng, Chorng-Shyong Ong. A novel algorithm for uncertain portfolio selection [ J ]. Applied Mathematics and Computation ,2006,173:350 - 359.
  • 5Enriqueta Vercher,Jose D. Bermudez, Jose Vicente Segura. Fuzzy portfolio optimization under downside risk measures [ J ]. Fuzzy Sets and Systems,2007,158:769 - 782.
  • 6K. Paul Yoon. A probabilistic approach to rank complex fuzzy numbers [ J]. Fuzzy Sets and Systems, 1996,80 (2):167 - 176.
  • 7Fishburn P C. Utility Theory for Decision Making[ M]. Malabar: Robert E. Krieger Publishing Company, 1979.
  • 8Wang Z Y. Existence of Satisfied Ahemative and the Occurring of Morph - Dictator[ C]// He X D, Horty J. Proceedings of Interna- tional Workshop on Logic, Rationality, and Interaction ( LORI - II). Heidelberg : Springer - Verlag, 2009.
  • 9Feldman A M, Serrano R. Welfare Economics and Social Choice Theory[ M]. Heidelberg: Springer, 2006.
  • 10de Baets B, de Walle B V, Kerre E. Fuzzy Preference Structures Without Incomparability[J]. Fuzzy Sets and Systems, 1995(76) : 333 - 348.

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