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Dombi power partitioned Heronian mean operators of q-rung orthopair fuzzy numbers for multiple attribute group decision making

机译:q阶正交对模糊数的Dombi幂分割Heronian均值算子用于多属性组决策

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摘要

In this paper, a set of Dombi power partitioned Heronian mean operators of q-rung orthopair fuzzy numbers (qROFNs) are presented, and a multiple attribute group decision making (MAGDM) method based on these operators is proposed. First, the operational rules of qROFNs based on the Dombi t-conorm and t-norm are introduced. A q-rung orthopair fuzzy Dombi partitioned Heronian mean (qROFDPHM) operator and its weighted form are then established in accordance with these rules. To reduce the negative effect of unreasonable attribute values on the aggregation results of these operators, a q-rung orthopair fuzzy Dombi power partitioned Heronian mean operator and its weighted form are constructed by combining qROFDPHM operator with the power average operator. A method to solve MAGDM problems based on qROFNs and the constructed operators is designed. Finally, a practical example is described, and experiments and comparisons are performed to demonstrate the feasibility and effectiveness of the proposed method. The demonstration results show that the method is feasible, effective, and flexible; has satisfying expressiveness; and can consider all the interrelationships among different attributes and reduce the negative influence of biased attribute values.
机译:提出了一组q阶正交对数模糊数(qROFNs)的Dombi幂次划分的Heronian均值算子,并提出了基于这些算子的多属性群决策(MAGDM)方法。首先,介绍了基于Dombi t-conorm和t-norm的qROFN的操作规则。然后根据这些规则建立q阶邻对模糊Dombi划分的Heronian均值(qROFDPHM)算子及其加权形式。为了减少不合理的属性值对这些算子聚合结果的负面影响,通过结合qROFDPHM算子和平均算子,构造了q阶正交对模糊Dombi幂划分的Heronian均值算子及其加权形式。设计了一种基于qROFNs和构造算子的MAGDM问题求解方法。最后,描述了一个实例,并进行了实验和比较,以证明该方法的可行性和有效性。实验结果表明,该方法可行,有效,灵活。具有令人满意的表现力;并可以考虑不同属性之间的所有相互关系,并减少有偏见的属性值的负面影响。

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