Generalized integration operators from the space of integral transforms into bloch-Type spaces

Abstract

We consider the generalized integration operator where g is a holomorphic function on the unit disk D{double-struck}, φ is a holomorphic selfmap of D{double-struck} and n ∈ N 0. The boundedness and compactness of the operator from the space of Cauchy transforms to the Bloch-type spaces are characterized.