q -络合物中性软场的代数结构探讨

Mamika Ujianita Romdhini, Ashraf Al Al-Quran, Faisal Al Al-Sharqi, Mohammad K. Tahat, Abdalwali Lutfi
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引用次数: 0

摘要

场是一种基本的代数结构,在代数和各种数学领域中有着广泛的应用。另一方面,q -复嗜中性软集(Q-CNSS)是在复数框架内结合了软集和嗜中性集特征的一种独特的混合模型。它利用了q集的有效性作为这个特定模型域中的一个强大工具。在本文中,我们利用该模型来定义不确定性下的字段。我们提出了q -复中性软场(Q-CNSF),并研究了与该模型相关的独特代数性质。此外,我们还探讨了q - cnf与q -中性软场(Q-NSF)之间的关系。此外,我们定义了qcnsf的笛卡尔积,并深入研究了相关性质。通过这一全面的探索,我们的目标是增强对q - cnsf及其性质的理解,最终为代数分析领域及其在处理不确定性和模糊性方面的实际应用做出贡献。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Exploring the Algebraic Structures of Q-Complex Neutrosophic Soft Fields
A field is a fundamental algebraic structure that finds extensive applications in algebra and various mathematical domains. On the other hand, a Q-complex neutrosophic soft set (Q-CNSS) is a unique hybrid model that combines the characteristics of soft sets and neutrosophic sets within a complex number framework. It utilizes the effectiveness of Q-set as a powerful tool in the domain of this particular model. In this article, we leverage this model to define fields under uncertainty. We present the Q-complex neutrosophic soft field (Q-CNSF) and examine the unique algebraic properties associated with this model. Additionally, we explore the relationships between Q-CNSF and Q-neutrosophic soft field (Q-NSF). Furthermore, we define the Cartesian product of QCNSFs and delve into the relevant properties. Through this comprehensive exploration, our aim is to enhance the understanding of Q-CNSFs and their properties, ultimately contributing to the field of algebraic analysis and its practical applications in handling uncertainty and vagueness.
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