Polygroups are a generalized concept of groups and the concept of single valued
neutrosophic set is a generalization of the classical notion of a set. The objective of this …

The concept of fuzzy multiset is well established in dealing with many real life problems. It is
possible to find various applications of algebraic hypercompositional structures in natural …

The combination of two elements in a group structure is an element, while, in a hypergroup,
the combination of two elements is a non-empty set. The use of hypergroups appears mainly …

In traditional ring theory, homomorphisms play a vital role in studying the relation between
two algebraic structures. Homomorphism is essential for group theory and ring theory, just …

Linear Diophantine fuzzy sets were recently introduced as a generalized form of fuzzy sets.
The aim of this paper is to shed the light on the relationship between algebraic …

Recently, fuzzy multisets have come to the forefront of scientists' interest and have been
used for algebraic structures such as groups, rings, and near rings. In this paper, we first …

A fuzzy multiset is a generalization of a fuzzy set. This paper aims to combine the innovative
notion of fuzzy multisets and hypergroups. In particular, we use fuzzy multisets to introduce …

In recent years, fuzzy multisets have become a subject of great interest for researchers and
have been widely applied to algebraic structures including groups, rings, and many other …

In this paper, we studied some properties of the neutrosophic multi topological group. For
this, we introduced the definition of semi-open neutrosophic multiset, semi-closed …

The notion of a linear diophantine fuzzy set as a generalization of a fuzzy set is a
mathematical approach that deals with vagueness in decision-making problems. The use of …