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Some power generalized aggregation operators based on the interval neutrosophic sets and their application to decision making

机译:基于区间中智集的一些幂广义集合算子及其在决策中的应用

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The interval neutrosophic set (INS) can be better to express the incomplete, indeterminate and inconsistent information, and the power average (PA) operator can take all the decision arguments and their relationships into account, and the generalized weighted aggregation (GWA) operator can reflect the mentality of the decision-makers. In this paper, we combined PA and GWA operators to INS, and proposed some aggregation operators, include interval neutrosophic power generalized aggregation (INPGA) operator, interval neutrosophic power generalized weighted aggregation (INPGWA) operator and interval neutrosophic power generalized ordered weighted aggregation (INPGOWA) operator. Firstly, we presented some new operational laws for interval neutrosophic sets and studied their properties. Then we proposed INPGA, INPGWA and INPGOWA operators, and studied some properties and special cases of them. Further, we gave a decision making method based on these operators. Finally, an illustrative example is given to verify the developed approach and to demonstrate its practicality and effectiveness, and to illustrate the influence of the parameter on decision making results in INPGWA operator.
机译:间隔中智集(INS)可以更好地表达不完整,不确定和不一致的信息,并且幂平均(PA)运算符可以考虑所有决策参数及其关系,而广义加权聚合(GWA)运算符可以反映决策者的心态。在本文中,我们将PA和GWA算子结合到INS上,并提出了一些聚合算子,包括区间中智功率广义聚合(INPGA)算子,区间中智功率广义加权聚合(INPGWA)算子和区间中智功率广义有序加权聚合(INPGOWA) )运算符。首先,我们介绍了间隔中智集的一些新的运算规律,并研究了它们的性质。然后我们提出了INPGA,INPGWA和INPGOWA算子,并研究了它们的一些性质和特殊情况。此外,我们给出了基于这些算子的决策方法。最后,给出了一个实例来验证所开发的方法并证明其实用性和有效性,并说明该参数对INPGWA运营商的决策结果的影响。

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