In this paper, we consider the oscillation behavior of solutions of the following fractional difference equation: (c(t) (a(t) (r(t) α x(t)))) + q(t)G(t) = 0, where t ∈ N t 0 +1-α , G(t) = t-1+α s=t 0 (t-s-1)-α x(s), and α denotes a Riemann-Liouville fractional difference operator of order 0 < α ≤ 1. By using the generalized Riccati transformation technique, we obtain some oscillation criteria. Finally we give an example.