Extension of Interaction Geometric Aggregation Operator for Material Selection Using Interval-Valued Intuitionistic Fuzzy Hypersoft Set

Saalam Ali, Hamza Naveed, Imran Siddique, R. M. Zulqarnain
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Abstract

A recently emerged area of research named intuitionistic fuzzy hypersoft set (IFHSS) attempts to describe the internal limitations of intuitionistic fuzzy soft sets on multiparameter functions. A computation of such a type connects a power set of the universe with a tuple of sub-parameters. The strategy shows the allocation of attributes to their respective sub-attribute values in distinct groupings. The above features make it a unique methodical tool for handling obstacles of hesitation. The aggregation operators have an important role in the assessment of both types of potential and in identifying problems from their assessment. This research extends the use of the interaction aggregation operator to the interval-valued intuitionistic fuzzy hypersoft set (IVIFHSS), which is an entirely new structure generated through the interval-valued intuitionistic fuzzy soft set (IVIFSS). The IVIFHSS significantly condenses information that is inaccurate and imprecise compared to the frequently utilized IFSS and IVIFSS. Fuzzy reasoning is recognized as the prevalent strategy for improving imperfect data in decision-making processes. The core objective of the research is to develop operational rules for interval-valued intuitionistic fuzzy hypersoft numbers (IVIFHSNs), which promote interactions. This research is designed to broaden the utilization of the interaction geometric aggregation operator in the framework of IVIFHSS. In particular, we propose a novel operator known as the Interval-Valued Intuitionistic Fuzzy Hypersoft Interactive Weighted Geometric (IVIFHSIWG) operator. The aggregation operator indicates industry professional support for the implementation of a robust MCGDM material selection technique in order to address this need. The practical application of the intended MCGDM technique has been introduced in selecting materials (MS) for cryogenic storage containers. The influence advocates that the anticipated model is more operational and stable in demonstrating anxious facts based on IVIFHSS.
使用区间值直观模糊超软集扩展用于材料选择的交互几何聚合算子
最近出现的一个名为直觉模糊超软集(IFHSS)的研究领域,试图描述多参数函数直觉模糊软集的内部限制。这种类型的计算将宇宙的幂集与子参数元组连接起来。该策略以不同的分组显示了属性与各自子属性值的分配。上述特点使其成为处理犹豫不决障碍的独特方法工具。聚合运算符在评估这两种类型的潜力以及从评估中发现问题方面具有重要作用。本研究将交互聚合算子的使用扩展到区间值直观模糊超软集(IVIFHSS),这是一种通过区间值直观模糊软集(IVIFSS)生成的全新结构。与常用的 IFSS 和 IVIFSS 相比,IVIFHSS 极大地浓缩了不准确和不精确的信息。模糊推理被认为是改善决策过程中不完善数据的普遍策略。本研究的核心目标是为区间值直观模糊超软数(IVIFHSN)制定操作规则,以促进互动。本研究旨在扩大交互几何聚合算子在 IVIFHSS 框架中的应用。特别是,我们提出了一种新颖的算子,即区间值直觉模糊超软交互加权几何算子(IVIFHSIWG)。为了满足这一需求,该聚合算子表明行业专业人员支持实施稳健的 MCGDM 材料选择技术。在为低温储存容器选择材料(MS)时,介绍了预期 MCGDM 技术的实际应用。在 IVIFHSS 的基础上,预期模型在展示焦虑事实方面更具可操作性和稳定性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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