Anew method based on a hybrid of Chebyshev wavelets and finite difference methods is introduced for solving linear and nonlinear
fractional differential equations. The useful properties of the Chebyshev wavelets and finite difference method are utilized to reduce
the computation of the problem to a set of linear or nonlinear algebraic equations. This method can be considered as a nonuniform
finite difference method. Some examples are given to verify and illustrate the efficiency and simplicity of the proposed method.
