||CMES: Computer Modeling in Engineering & Sciences, Vol. 86, No. 1, pp. 39-52, 2012
||Full length paper in PDF format. Size = 181,055 bytes
||Boundary value problem, Second order fuzzy differential equations, Generalized differentiability, Finite difference method
||In this work we solve numerically a boundary value problem for secondorder fuzzy differential equations under generalized differentiability in theform y00(t) = p(t)y0(t)+q(t)y(t)+F(t) y(0) = g; y(`) = l where t 2 T = [0; `];p(t) 0; q(t) 0 are continuous functions on [0; `] and [g]a = [ga; ga], [l]a =[la;la] 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. Analgorithm is presented and the finite difference method is used for solving obtainedproblems. The applicability of presented algorithm is illustrated by solving an examplesof boundary value problems for second order fuzzy differential equations.