Products of composition, multiplication and radial derivative operators from logarithmic Bloch spaces to weighted-type spaces on the unit ball

Let H(B)H(B) denote the space of all holomorphic functions on the unit ball BB of CnCn, ψ∈H(B)ψ∈H(B) and φ   be a holomorphic self-map of BB. Let CφCφ, MψMψ and RR denote the composition, multiplication and radial derivative operators, respectively. In this paper, we characterize the boundedness and compactness of linear operators induced by products of these operators from logarithmic Bloch spaces to weighted-type spaces on the unit ball.