Hybrid Ideals in Near-subtraction Semigroups

Authors

S. Meenakshi
Department of Mathematics, Karunya Institute of Technology and Sciences, Coimbatore-641114, Tamilnadu, India
G. Muhiuddin
Department of Mathematics, University of Tabuk, P.O. Box-741, Tabuk-71491, Saudi Arabia
B. Elavarasan
Department of Mathematics, Karunya Institute of Technology and Sciences, Coimbatore-641114, Tamilnadu, India
D. Al-Kadi
Department of Mathematics and Statistics, College of Science, Taif University, P.O. Box-11099, Taif-21944, Saudi Arabia

Synopsis

The fuzzy set is highly beneficial for expressing people's hesitations in their everyday lives, and it is a great tool for dealing with uncertainty, which can be described precisely and perfectly from the decision- maker's point of view. Soft set theory has been developed in recent years to address real-world issues. Jun et al. merged the fuzzy and soft sets to produce hybrid structures. Hybrid structures are soft set and fuzzy set speculations. The concept of hybrid ideals in near-subtraction semigroups is introduced in this paper, and their equivalent results are obtained. Additionally, we demonstrate the concept of hybrid intersection. Moreover, we define the concept of homomorphism of a hybrid structure in a near-subtraction semigroup.

ICAMCS 2022
Published
October 10, 2022