Weighted composition operators from weighted Bergman spaces with Békollé weights to Bloch-type spaces

Abstract

Let σ be a Békollé weight function and ν be a weight function. In this paper, we characterize the boundedness and compactness of weighted composition operators acting from Bergman-type spaces Ap(σ)$A^{p}(\sigma)$ to Bloch-type spaces Bν$\mathcal{B}_{\nu}$ and Bν,0$\mathcal{B}_{\nu, 0}$, considerably extending some results in the literature.