
TL;DR
This paper introduces the concept of normal soft int-groups, explores their properties, and establishes related structures like normalizers and quotient groups within soft algebraic systems.
Contribution
It defines normal soft int-groups and develops foundational properties, relations, and theorems, advancing the theoretical framework of soft algebraic structures.
Findings
Defined normal soft int-groups and their properties
Explored relations on {}-inclusion, soft product, and normal soft int-groups
Established theorems on normalizers and quotient groups in soft algebraic context
Abstract
In this paper, we define normal soft int-groups and derive their some basic properties. We also investigate some relations on {\alpha}-inclusion, soft product and normal soft int-groups. Then we define normalizer, quotient group and give some theorems concerning these concepts.
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Taxonomy
TopicsFuzzy and Soft Set Theory
