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Bipolar Complex Fuzzy Soft Sets and Their Application

机译:双极性复数模糊软集及其应用

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摘要

The authors introduce a new computational model to solve efficient problems. This research generalizes the concept of bipolar fuzzy soft sets (BFSS) to the realm of complex numbers. However, the ranges of positive and negative values membership BFSS functions are extended to unit disk instead of 0, 1 and -1, 0 respectively. The main benefit of bipolar complex fuzzy soft sets BCFSSs appears in the ability to transfer bipolar fuzzy soft information to a mathematical formula without losing the full meaning of information that may appear from different phases. Some basic operations and theorems on BCFSS are defined with numerical examples. This research has extended to illustrate the utilization of BCFSS in decision-making problems by generalizing the applications and algorithms.
机译:作者引入了一种新的计算模型来解决有效的问题。该研究将双极模糊软集(BFSS)的概念推广到复数领域。但是,正值和负值成员资格 BFSS 函数的范围分别扩展到单元磁盘,而不是 [0, 1] 和 [-1, 0]。双极性复数模糊软集BCFSS的主要优点在于能够将双极性模糊软信息转换为数学公式,而不会失去可能从不同阶段出现的信息的全部含义。BCFSS的一些基本运算和定理通过数值示例进行了定义。本研究通过推广应用和算法来说明BCFSS在决策问题中的应用。

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