Journal of Neutrosophic and Fuzzy Systems

In this paper, we introduce the notion of complex valuedM- fuzzy metric spaces. We are proving a common fixed point theorem for weakly compatible mappings satisfying common E.A. Like property in complex valued M- fuzzy metric space. Our results improve and extend the results of Singh et al.12

An idea about neutrosophic soft normed space with linear tends to every soft points set throughout the field with scalar  that can be examined using a different approach in this study. Additionally, the terms Cauchy and Convergence are defined. A few theorems are proved that is related to these ideas.

Elementary school is a stage of primary education, it's the most critical stage of education in general, and teaching during the elementary stage is one of the most influential periods for children. In this stage,  pupils can develop their basic skills and information through elementary education. In this study, we hope to insert the concept of neutrosophic logic in elementary school curriculum to clearly define the logic for pupils using shapes, figures, games, graphs, or mathematics problems that contain some indeterminacy. These neutrosophic examples include some indeterminacy which is the basic compound for neutrosophic logic. The basic difference from classical logic, further to other compounds (truth, falsehood).

In this paper, we introduce the notion of complex valued M- fuzzy metric spaces. We are proving a common fixed point theorem for weakly compatible mappings satisfying common E.A. Like property in complex valued M- fuzzy metric space. Our results improve and extend the results of Singh et al.11

In the last decade many researchers paid attention towards uncertainty measurement in given attributes arises unconsciously. These types of uncertainty measurement become more complex in case of dynamic changes in multi-variable, multi-attributes or Plithogenic attributes. It creates major problem at time of knowledge discovery and processing tasks. To resolve this issue, a method is proposed in this paper for precise measurement of randomness arises unconsciously for single valued Plithogenic attribute. In addition the selection of some important Plithogenic attributes at user defined granulation is discussed with an illustrative example.

Interval-valued Pythagorean fuzzy soft sets and graph theory are combined in this essay. Then, we present notations for Pythagorean fuzzy soft graphs with interval values. On interval-valued Pythagorean fuzzy soft graphs, we also provide a variety of operations, such as Cartesian product and composition, and we look at some of their characteristics. Finally, we consider the application of I-VPFSGs for the selection  of suitable houses and got the appropriate result by using score function.