文摘
Let \(H({\mathbb {D}})\) denote the space of all analytic functions on the unit disc \({\mathbb {D}}\) of the complex plane \( {\mathbb {C}}\), \(\psi _1,\psi _2\in H({\mathbb {D}})\), and \(\varphi \) be an analytic self-map of \( {\mathbb {D}}\). In this paper, we characterize the boundedness and compactness of Stevi? type operator \(T _{\psi _1,\psi _2,\varphi }\) from \(H^\infty \) space to the logarithmic Bloch spaces \({\mathcal {B}}_{\log }\) (\({\mathcal {B}}_{\log ,0}\)). Keywords \(H^\infty \) space Logarithmic Bloch space Multiplication operator Composition operator Differentiation operator