In this study, a new class of neutrosophic sets, known as Neutrosophic sober open sets in Neutrosophic topological spaces, is introduced, and its fundamental features are examined. After this, we create a new topology type, known as a neutrosophic sober topology, in order to study its relationships in more detail. The introduced neutrosophic sober open sets and the associated sober topology provide a structured framework that enriches neutrosophic topological spaces by refining openness through relational constraints. The developed interior and closure operators further confirm the internal consistency of this framework and its capability to capture nuanced topological behavior under indeterminacy. These results highlight the potential of neutrosophic sober structures for advancing generalized topology under uncertainty.