A Jacobi operational matrix for solving a fuzzy linear fractional differential equation

This paper reveals a computational method based using a tau method with Jacobi polynomials for the solution of fuzzy linear fractional differential equations of order 0 < v < 1.A suitable representation of the fuzzy solution via Jacobi polynomials diminishes its numerical results to the solution of a system of algebraic equations.The main advantage of this method is its high robustness and accuracy gained by a small number of Jacobi functions.The efficiency and applicability of the proposed method are proved by several test examples.