TY - EJOU AU - Fatullayev, Afet Golayoğlu AU - Köroğlu, Canan TI - Numerical Solving of a Boundary Value Problem for Fuzzy Differential Equations T2 - Computer Modeling in Engineering \& Sciences PY - 2012 VL - 86 IS - 1 SN - 1526-1506 AB - In this work we solve numerically a boundary value problem for second order fuzzy differential equations under generalized differentiability in the form y''(t) = p(t)y'(t) + q(t)y(t) + F(t) y(0) = γ, y(l) = λ where t ∈T = [0,l], p(t)≥0, q(t)≥0 are continuous functions on [0,l] and [γ]^α = [γ_{_}_α,γ⁻_α], [λ]^α = [λ_{_}_α,λ^¯_α] are fuzzy numbers. There are four different solutions of the problem (0.1) when the fuzzy derivative is considered as generalization of the H-derivative. An algorithm is presented and the ﬁnite difference method is used for solving obtained problems. The applicability of presented algorithm is illustrated by solving an examples of boundary value problems for second order fuzzy differential equations. KW - Boundary value problem KW - Second order fuzzy differential equations KW - Generalized differentiability KW - Finite difference method DO - 10.3970/cmes.2012.086.039