Group Decision Making with Incomplete Interval-valued Fuzzy Preference Relations Based on the Minimum Operator

Atiq ur Rehman; Etienne E. Kerre; Samina Ashraf

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Group Decision Making with Incomplete Interval-valued Fuzzy Preference Relations Based on the Minimum Operator

机译：基于最小算子的不完全区间值模糊偏好关系的群体决策

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This paper presents a new method to estimate the unknown values in incomplete interval-valued fuzzy preference relations (IVFPRs). The method is based on the min-consistency and is used to develop the algorithm for group decision making (GDM) dealing with incomplete IVFPRs.

机译：本文提出了一种估计不完全区间值模糊偏好关系（IVFPR）中未知值的新方法。该方法基于最小一致性，用于开发用于处理不完整IVFPR的群体决策（GDM）算法。

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《International journal of computers, communications and control》 |2015年第6期|共页
作者
Atiq ur Rehman; Etienne E. Kerre; Samina Ashraf;
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中图分类自动化技术、计算机技术;
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入库时间 2022-08-18 09:15:33

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1. Group Decision Making with Incomplete Interval-valued Fuzzy Preference Relations Based on the Minimum Operator [J] . S. Ashraf, A. Rehman, E.E. Kerre International journal of computers, communications & control . 2015,第6期

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2. Group Decision Making with Incomplete Interval-valued Fuzzy Preference Relations Based on the Minimum Operator [J] . Atiq ur Rehman, Etienne E. Kerre, Samina Ashraf IAENG Internaitonal journal of computer science . 2015,第6期

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3. Multi-granulation interval-valued fuzzy probabilistic rough sets and their corresponding three-way decisions based on interval-valued fuzzy preference relations [J] . Prasenjit Mandal, A. S. Ranadive Granular Computing . 2019,第1期

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5. Decision-making with fuzzy alternatives: A new method based on decision maker's fuzziness attitude. [D] . Yeh, Hsiao-Ping Shelby. 1998

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6. Continuous Hesitant Fuzzy Aggregation Operators and Their Application to Decision Making under Interval-Valued Hesitant Fuzzy Setting [O] . Ding-Hong Peng, Tie-Dan Wang, Chang-Yuan Gao, -1

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7. Group Decision Making with Incomplete Interval-valued Fuzzy Preference Relations Based on the Minimum Operator [O] . Samina Ashraf, Atiq Ur Rehman, Etienne E. Kerre 2015

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Group Decision Making with Incomplete Interval-valued Fuzzy Preference Relations Based on the Minimum Operator

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