An Analysis of The Convergence of Numerical Method for Solving The Fuzzy Delay Differential Equation
摘要
The delay differential equation encapsulates nuanced temporal variations within solution conditions. This study delves into scrutinizing the convergence of an iterative approach across a spectrum of fuzzy number domains, aimed at elucidating proximity and eliminating ambiguity within the solutions. The resolution of Fuzzy Delay Differential Equations (FDDE) leverages the Runge-Kutta-Fehlberg method (RKF). Numerical outcomes are scrutinized to underscore the efficacy of the trapezoidal fuzzy number scheme.