Neutrosophic gsα* - Open and Closed Maps in Neutrosophic Topological Spaces
Journal Title: Neutrosophic Systems with Applications - Year 2023, Vol 8, Issue 1
Abstract
The main aim of this paper is to introduce a new concept of Neu-mapping namely Neugsa*-open maps and Neugsa* -closed maps in Neu-topological spaces. Additionally, we relate the properties and characterizations of these mappings with the other mappings in Neu-topological spaces.
Authors and Affiliations
P. Anbarasi Rodrigo, S. Maheswari
Some Special Refined Neutrosophic Ideals in Refined Neutrosophic Rings: A Proof-of-Concept Study
In this research, we created notions of a refined neutrosophic prime (completely prime, semiprime, and completely semiprime) ideal in a refined neutrosophic ring. If R(I1, I2) is a refined neutrosophic ring, then each id...
Waste Reduction and Recycling: Schweizer-Sklar Aggregation Operators Based on Neutrosophic Fuzzy Rough Sets and Their Application in Green Supply Chain Management
Green supply chain management (GSCM) is a valuable application that is used to reduce the overall environmental impact of the supply chain. Waste reduction and recycling are crucial components of sustainable technique th...
Neutrosophic gsα* - Open and Closed Maps in Neutrosophic Topological Spaces
The main aim of this paper is to introduce a new concept of Neu-mapping namely Neugsa*-open maps and Neugsa* -closed maps in Neu-topological spaces. Additionally, we relate the properties and characterizations of these m...
Foundation of Appurtenance and Inclusion Equations for Constructing the Operations of Neutrosophic Numbers Needed in Neutrosophic Statistics
We introduce for the first time the appurtenance equation and inclusion equation, which help in understanding the operations with neutrosophic numbers within the frame of neutrosophic statistics. The way of solving them...
Foundation of the SuperHyperSoft Set and the Fuzzy Extension SuperHyperSoft Set: A New Vision
We introduce for the first time the SuperHyperSoft Set and the Fuzzy and Fuzzy Extension SuperHyperSoft Set. Through a theorem we prove that the SuperHyperSoft Set is composed from many HyperSoft Sets.