Let n be a positive integer, g is an element of H(D) and phi be an analytic self-map of D. The boundedness and compactness of the integral operator (C-phi,y(n) f)(z) = integral(z)(0) f((n)) (phi(xi))g(xi)d xi from the Bloch and little Bloch space into the spaces Q(K)(p, q) and Q(K,0)(p, q) are characterized.