Smarandache introduced and developed the new concept of Neutrosophic set from the Intuitionistic fuzzy sets. A.A. Salama introduced Neutrosophic topological spaces by using the Neutrosophic crisp sets. Aim of this paper is we introduce and study about Neutrosophic generalized b closed sets in Neutrosophic topological spaces and its properties are discussed details.

https://iopscience.iop.org/article/10.1088/1742-6596/1139/1/012065/pdf

Neutrosophic generalized b-closed sets in Neutrosophic topological spaces

In this paper, we have introduced the notion of generalized closed sets in Neutrosophic topological spaces and studied some of their basic properties.

Generalized closed sets via neutrosophic topological spaces

The purpose of the study is to introduce the notion of generalized neutrosophic b-open set in neutrosophic topological space. We define generalized neutrosophic b-open set, generalizedneutrosophic b-interior, generalized neutrosophic b-closure and investigate some of their properties. By defining generalized neutrosophic b-open set, we prove some theorems on neutrosophic topological spaces. We also furnish some suitable examples.

Generalized neutrosophic b-open sets in neutrosophic topological space

Smarandache proposed the approach of neutrosophic sets. Neutrosophic sets deals with uncertain data. This paper defines the notion of neutrosophic b-open sets and neutrosophic b-closed sets and their properties are investigated. Further neutrosphic b-interior and neutrosphic b-closure operators are studied and their relationship with other operators are also discussed.

https://iopscience.iop.org/article/10.1088/1742-6596/1139/1/012062/pdf

On Neutrosophic b-open sets in Neutrosophic topological space

The neutro-fine topological space is a space that contains a combination of neutrosophic and fine sets. In this study, the various types of open sets such as generalized open and semi-open sets are defined in such space. The concept of interior and closure on semi-open sets are defined and some of their basic properties are stated. These definitions extend the concept to generalized semi-open sets. Moreover, the minimal and maximal open sets are defined and some of their properties are studied in this space. As well as, discussed the complement of all these sets as its closed sets. The basic properties of the union and intersection of these open sets are stated in some theorems. Only a few sets satisfy this postulates, and others are disproved as shown in the counterexamples. The converse of some theorems is proved in probable examples.

http://www.journal-fea.com/article_117958_86c353cf0727ebc7c294615fac57ebb0.pdf

Some remarks on neutro-fine topology

The purpose of this paper is to define the product related neutrosophic topological space and proved some theorems based on this. We introduce the concept of neutrosophic semi-open sets and neutrosophic semi-closed sets in neutrosophic topological spaces and derive some of their characterization. Finally, we analyze neutrosophic semi-interior and neutrosophic semi-closure operators also.

On Neutrosophic Semi-Open sets in Neutrosophic Topological Spaces

/pdf/on-neutrosophic-semi-open-sets-in-neutrosophic-topological-2xjiv4tdmt.pdf

P. Iswarya

Papers

On Neutrosophic Semi-Open sets in Neutrosophic Topological Spaces

On Neutrosophic Semi-Open sets in Neutrosophic Topological Spaces

Hazard index of microplastics contamination in various fishes collected off Parangipettai, Southeast coast of India.

Eco-friendly preparation and characterization of bioplastic films made from marine fish-scale wastes