On an Integral-Type Operator Acting between Bloch-Type Spaces on the Unit Ball

Let denote the open unit ball of ？. For a holomorphic self-map of and a holomorphic function in with (0)=0, we define the following integral-type operator: ∫()=10？(())()(/), ∈. Here ？ denotes the radial derivative of a holomorphic function in . We study the boundedness and compactness of the operator between Bloch-type spaces ？ and ？, where is a normal weight function and is a weight function. Also we consider the operator between the little Bloch-type spaces ？,0 and ？,0.