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- Fuzzy number intuitionistic fuzzy set 模糊数直觉模糊集
- interval- valued intuitionistic fuzzy number 区间直觉模糊数
- Interval-valued intuitionistic fuzzy number 区间直觉模糊数
- intuitionistic fuzzy numbers 直觉模糊数
- It is proved that A is an intuitionistic fuzzy subset of a group G if and only if cut sets of A are subgroup of G. 最后，讨论了直觉模糊集截集与直觉模糊子群的关系，证明了A是群G的一个直觉模糊子群的充分必要条件是A的截集是G的一个子群。
- At last, some properties of intuitionistic fuzzy sets were presented and proved. 最后给出并证明了直觉模糊粗糙集的一些性质。
- To the questions of Threat Assessment (TA), a technique for TA based on intuitionistic fuzzy reasoning is proposed. 该文针对威胁评估问题，提出一种基于直觉模糊推理的评估方法。
- Intuitionistic trapezoidal fuzzy numbers 直觉梯形模糊数
- Bustince H. and Burillo P., “Vague sets are intuitionistic fuzzy sets,” Fuzzy Sets and Systems, Vol. 79, pp. 403-405, 1996. 张福渊等，概率统计及随机过程，北京航天航空大学出版社，北京，2000年。
- A typical experiment indicated that the performance of intuitionistic fuzzy multiobjective programming is better than fuzzy multiobjective programming. 最后，通过一个算例表明，直觉模糊多目标规划的性能优于模糊多目标规划。
- In the paper, the concept of intuitionistic fuzzy filter in lattice implication algebras is proposed, and its properties are discussed. 摘要本文讨论格蕴涵代数中的直觉模糊滤子的概念及其性质。
- Moreover, present methods connected with intuitionistic fuzzy sets are analyzed.It is proved by examples that this new score function is efficient. 并对已有的基于直觉模糊集的多目标模糊决策方法进行分析与联系，通过实例阐明了本文提出的新记分函数的有效性。
- Fuzzy constraints based triangular fuzzy numbers and the fuzzy cost based trapeze fuzzy numbers are discussed in this paper. 本文讨论了基于三角形模糊数的模糊约束条件和基于梯形模糊数的模糊费用。
- Then two approaches to multiple attribute decision making with intuitionistic fuzzy preference information are proposed. 通过求解这些模型获得属性的权重，进而给出了一种基于直觉模糊偏好信息的多属性决策途径。
- Moreover, by giving an example we prove that an intuitionistic fuzzy ideal in BCI-algebras may not be an intuitionistic fuzzy filter. 同时，举例说明BCI-代数的直觉模糊理想不必是直觉模糊滤子。
- Interval intuitionistic trapezoidal fuzzy number 区间直觉梯形模糊数
- Intuitionistic trapezoidal fuzzy number 直觉梯形模糊数
- In this article we construct extended fuzzy measure on fuzzy intervals, fuzzy numbers and cartesian product of fuzzy intervals and derive fuzzy measure space. 摘要本论文建构在模糊区间，模糊数和模糊区间的卡氏积上的扩张模糊测度并推导出模糊测度空间。
- The homomorphism relation between a rough algebraic structure on rough approximation space and intuitionistic fuzzy special sets is researched in details. 同时研究了粗糙近似空间上一类粗代数结构与直觉模糊特殊集的同态关系。
- At last, the extremal problems of some convex intuitionistic fuzzy mappings are discussed, which is the theoretical basis for the research on intuitionistic fuzzy optimization. 最后，讨论了一些凸直觉模糊映射的极值问题，为进一步研究直觉模糊优化问题提供了理论基础。
