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Some programming models to derive priority weights from additive interval fuzzy preference relation

机译:从加性区间模糊偏好关系中得出优先权的一些编程模型

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Deriving priority weights from fuzzy preference relations is a significant issue in decision making prob lems. In this paper, based on the definition of additive consistent fuzzy preference relations proposed by Tanino, a new approach with a parameter is developed to obtain priority weights, and properties of the new approach are explored. Then, a method for correcting inconsistent fuzzy preference relations is derived, and a new definition for the additive consistent interval fuzzy preference relations is obtained for the interval complementary pairwise comparison matrix. From these, linear programming models for generating interval priority weights from additive consistent or inconsistent interval fuzzy preference relations are established. Finally, three numerical examples are examined to show the feasibility of the developed method, and comparisons are also made between this new approach and the methods pro posed by Xu and Chen [15]. Through the numerical examples, the ranking of interval priority weights using the different methods was found to be the same but with a slightly different degree of possibility. However, for the same interval complementary pairwise comparison matrix, the new definition for addi tive consistent interval fuzzy preference relations proposed in this paper was found to have more consis tent information.
机译:从模糊偏好关系中得出优先权重是决策问题中的重要问题。本文基于Tanino提出的加性一致模糊偏好关系的定义,开发了一种带有参数的新方法来获得优先权,并探索了该方法的性质。然后,推导了一种修正不一致的模糊偏好关系的方法,并为区间互补成对比较矩阵获得了一个新的加性一致区间模糊偏好关系的定义。据此,建立了线性规划模型,用于从相加的一致或不一致的区间模糊偏好关系生成区间优先权重。最后,通过三个数值例子验证了该方法的可行性,并对这种新方法与徐和陈提出的方法进行了比较[15]。通过数值示例,发现使用不同方法的间隔优先权重的等级相同,但可能性程度略有不同。但是,对于相同间隔的互补成对比较矩阵,发现本文提出的关于新的一致间隔模糊偏好关系的新定义具有更多的一致性信息。

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