On an integral operator between Bloch-type spaces on the unit ball

We characterize the boundedness and compactness of the following integral-type operatorIφg(f)(z)=∫01Rf(φ(tz))g(tz)dtt,z∈B, where g   is a holomorphic function on the unit ball B⊂CnB⊂Cn such that g(0)=0g(0)=0, and φ   is a holomorphic self-map of BB, acting from α  -Bloch spaces to Bloch-type spaces on BB.