Fixed-Point Results in Neutrosophic Normed Spaces

This paper investigates fixed-point theorems within the framework of neutrosophic normed spaces. We provide a novel proof of the Banach Contraction Principle, offering fresh insights into its applicability in neutrosophic environments. Additionally, we extend both Caccioppoli’s and Kannan’s fixed-point theorems to neutrosophic linear spaces, establishing their validity in this generalized context. These results contribute to the theoretical advancement of neutrosophic analysis and broaden the scope of classical fixed-point theory.