Results 41 to 50 of about 122 (101)
Adding Neutrosophic Topological Indices to Graphs for Social Network Analysis
Topological indices are widely used in graph analysis under uncertainty. However, existing fuzzy and intuitionistic approaches do not fully capture indeterminacy. Neutrosophic graphs, with their truth, indeterminacy and falsity components, offer a more comprehensive framework. Despite the frequent use of the Wiener index in neutrosophic contexts, other
S. R. Yaseen +3 more
wiley +1 more source
Degree‐Based Fuzzy Topological Indices of Multipolar q‐Rung Orthopair Fuzzy Flower Graph
Fuzzy topological indices have diversified applications in fuzzy environment because the physicochemical properties of chemical structures can be determined by these indices. It is beneficial to compute these topological indices for fuzzy multicriteria decision‐making problems.
Nabilah Abughazalah +4 more
wiley +1 more source
In graph theory, the Randic index (R) is a topological graph invariant widely used as a physicochemical descriptor in the mathematical modeling of molecular structures. However, traditional molecular graphs fail to capture the heterogeneity of chemical bonds, since they treat all edges as uniform, ignoring variations in bond lengths and strengths.
Ying Wang +5 more
wiley +1 more source
Neutrosophic Crisp Bi-Topological Spaces
In this paper, neutrosophic crisp bi-topological spaces, new types of open and closed sets in neutrosophic crisp bitopological spaces, the closure and interior neutrosophic crisp set and a new concept of open and closed sets are introduced. The basic properties of these types of open and closed sets and their properties are studied.
openaire +2 more sources
In this research paper, the concepts of compatible maps and maps of type α¯ and (β¯) within the framework of neutrosophic soft metric spaces (NSMS) are established. The interconnections between α¯‐ and (β¯)‐type maps are also clarified. Additionally, the notions of R‐weakly commuting and weakly commuting mappings in NSMS are introduced. A proof for the
Vishal Gupta +3 more
wiley +1 more source
An Extensive Review of the Literature Using the Diophantine Equations to Study Fuzzy Set Theory
Every field in mathematics has made significant progress in research with fuzzy sets. Numerous application fields were discovered in both empirical and theoretical investigations, ranging from information technology to medical technology, from the natural sciences to the physical sciences, and from technical education to fine arts education.
K. M. Abirami +4 more
wiley +1 more source
Optimal Network Analysis through Vertex Order Coloring of Intuitionistic Fuzzy Graph Operations
Intuitionistic fuzzy graphs (IFGs) are a powerful tool for modeling uncertainty and complex relationships. They offer versatile frameworks for addressing real‐world challenges. In this research, we have introduced intuitionistic fuzzy vertex order coloring (IFVOC) and analyzed the alpha‐strong (α˜str), beta‐strong (β˜str), and gamma‐strong (γ˜str ...
A. Meenakshi +4 more
wiley +1 more source
Neutrosophic Crisp α-Topological Spaces
In this paper, a generalization of the neutrosophic topological space is presented. The basic definitions of the neutrosophic crisp α-topological space and the neutrosophic crisp α-compact space with some of their characterizations are deduced. Furthermore, we aim to construct a netrosophic crisp α-continuous function, with a study of a number its ...
A.A.Salama +3 more
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Neutrosophic Crisp Set Theory [PDF]
Since the world is full of indeterminacy, the Neutrosophics found their place into contemporary research. We now introduce for the first time the notions of Neutrosophic Crisp Sets and Neutrosophic Topology on Crisp Sets.
Salama, A. A., Smarandache, Florentin
core
Separation Axioms Associated With Simple Digraphs and Topological Spaces [PDF]
The main idea of this article is to define a fuzzy crisp set, intuitionistic crisp set and neutrosophic crisp set from simple digraphs. These sets have their own impact to generate the subbasis which in turn yields topological spaces.
Eswari, K +2 more
core +2 more sources

