论文标题
Fermatean中性粒子正常聚集操作员的MADM方法
MADM Approach For Fermatean Neutrosophic Normal Aggregation Operator
论文作者
论文摘要
我们提出了一条沟通，该通信涉及一些新方法来解决基于Fermatean中性粒细胞数字（FNNN）的多个属性决策（MADM）问题。基于中性粒细胞和毕达哥拉斯中性嗜性群的进一步概括的芬太尼中性粒子群。开发一些Fermatean中性嗜性正常聚集算子。 FNNN的概念符合交换和协会法律。 There are many aggregation operators that have been defined up to date, but we concentration of this article is to introduce a new concept of Fermatean neutrosophic normal weighted averaging (FNNWA), Fermatean neutrosophic normal weighted geometric(FNNWG), generalized Fermatean neutrosophic normal weighted averaging(GFNNWA) and generalized Fermatean neutrosophic normal weighted几何（GFNNWG）。另外，我们获得了一种基于这些操作员来处理MADM问题的算法。我们与欧几里得人士和锤击距离的适用性相互作用，这些距离在现实生活中进一步扩展了。最后，在代数操作下，这些集合的某些重要属性将在此通信中详细阐述。
We present a communication which deals with some new methods to solve multiple attribute decision-making (MADM) problems based on Fermatean neutrosophic normal number (FNNN). Fermatean neutrosophic sets based on further generalization of neutrosophic and Pythagorean neutrosophic sets. To develop some Fermatean neutrosophic normal aggregation operators. The notion of FNNN holds for commutative and associative laws. There are many aggregation operators that have been defined up to date, but we concentration of this article is to introduce a new concept of Fermatean neutrosophic normal weighted averaging (FNNWA), Fermatean neutrosophic normal weighted geometric(FNNWG), generalized Fermatean neutrosophic normal weighted averaging(GFNNWA) and generalized Fermatean neutrosophic normal weighted geometric(GFNNWG). Also, we obtain an algorithm that deals with the MADM problems based on these operators. We interact applicability of the euclidean and hamming distance measures which are further extended in real life example. Finally, some important properties of these sets under algebraic operations are to be elaborated in this communication.
