Soft Neutrosophic Modules

Bal, Mikail; Olgun, Necati

doi:10.3390/math6120323

Cited by 3 publications

(2 citation statements)

References 16 publications

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“…Recently, Oguz et al studied the actions of soft groups and obtained some important properties [8]. In addition, other algebraic properties of soft sets were studied in [9][10][11][12]. In the meantime, the pioneers of topological studies on soft sets are Shabir and Naz [13].…”

Section: Introductionmentioning

confidence: 99%

Soft Topological Transformation Groups

Oğuz

2020

Mathematics

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The aim of the present study is to introduce the concept of soft topological transformation groups by examining the topological transformation groups, which are the core subject of algebraic topology under the soft approach. Actions of soft topological groups on soft topological spaces are studied, and the category of soft topological transformation groups is constructed. Also, a translation and conjugation of the soft topological groups are described. Finally, the definitions of soft orbit spaces and soft homogeneous spaces are given, and some of the properties of these concepts are examined in detail.

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Section: Introductionmentioning

confidence: 99%

Soft Topological Transformation Groups

Oğuz

2020

Mathematics

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“…Onar et al [19] gave the concepts of vague soft module. Bal and Olgun [20] defined the concept of soft neutrosophic modules and presented some basic properties of this concept. Kashif et al [21] introduced the notion of soft BCK‐modules and discussed its basic properties.…”

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confidence: 99%

Theoretical approaches on certain characterization of L‐fuzzy soft modules

Çelik

2020

Numerical Methods Partial

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Formulae for Finding the Number of NeutroTopological Spaces

Basumatary

Wary

2023

NeutroGeometry, NeutroAlgebra, and SuperHyperAlgebra in Today's World

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There is a relation between classical topological space and NeutroTopological space. Every classical topological space generates a NeutroTopological space, and every anti-topological space generates a NeutroTopological space. According to NeutroTopological spaces, NeutroTopological spaces have a broader structure. Thus, the neutrosophic theory's (T, I, F) components are added to traditional topological space, yielding a new structure. Topology is a branch of mathematics that works with particular definitions for spatial structure notions, compares them, and analyses the relationships between the structure and the set's qualities. In topology, the initial step is to define a general definition of the fit, followed by an investigation of the connections between topological structures derived from various methodologies. Finding the number of topologies in a set is challenging work. In this chapter, the formulas for finding the number of NeutroTopological spaces having two and three open sets are defined. Further, formulae for non-NeutroTopological space are defined.

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Soft Neutrosophic Modules

Cited by 3 publications

References 16 publications

Soft Topological Transformation Groups

Soft Topological Transformation Groups

Theoretical approaches on certain characterization of L‐fuzzy soft modules

Formulae for Finding the Number of NeutroTopological Spaces

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