A Study on Structural Properties of Operators In Neutrosophic Banach Spaces

Abstract

In this paper, I introduce and discuss the notations of linearity, bounded, continuous and invertibility of operators in neuromorphic Banach space. Furthermore, I establish important relationships among linearity, bounded, continuous. Additionally, I extend the study of these properties to the perturbation operator. Moreover, I discuss Lipschitz and contraction mappings, as well as uniqueness results related to fixed points.