Abstract
In this paper, the structural stability for two-point boundary value problems of second order fuzzy differential equations (FDEs) has been studied by using differential inclusion method. In the sense of differential inclusion, this FDE is understood as a two-point boundary value problem of uncertain dynamical system for which exists a unique big solution and a unique solution. When the forcing function or boundary conditions have specific perturbations, the structural stability of big solutions is discussed by means of Green function. After that, by using tools of support function, the Dini Theorem and the Convergence Theorem in the differential inclusion theory, the structural stability of solutions has been discussed and established too.
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