Composition operators from Nevanlinna type spaces to Bloch type spaces (Q437708)

Let \(\varphi\) be an analytic self-map of the unit disk \(\mathbb{D}\). The authors characterize the metrically bounded and metrically compact composition operators \(C_\varphi: X \to Y\), where \(Y\) is a weighted Bloch space on \(\mathbb{D}\) and \(X\) is the Smirnov class \(N^+(\mathbb{D})\) or the Privalov space \(N^p(\mathbb{D})\), \(1<p<\infty\).