A Modern Stability Analysis of Mixed Duodecic-Tridecic Functional Equations in Neutrosophic Normed Spaces: A Hyers-Ulam Perspective

This study delves into the stability of mixed duodecic-tridecic functional equations within the framework of neutrosophic normed spaces, employing the Hyers-Ulam stability perspective. The paper extends classical stability concepts to this enriched mathematical setting, incorporating uncertainty and imprecision inherent in neutrosophic spaces. By utilizing advanced analytical techniques, it establishes sufficient conditions for stability, providing a significant contribution to functional equation theory and its applications in areas with uncertainty modeling.