Generalized Integration Operators from Mixed-Norm to Zygmund-Type Spaces.

Let $$\varphi $$ be an analytic self-map of the unit disk $$\mathbb {D},\,H(\mathbb {D})$$ the space of analytic functions on $${\mathbb {D}}$$ , and $$g \in H(\mathbb {D}).$$ The boundedness and compactness of the generalized integration operator from mixed-norm space to the Zygmund-type space, and the little Zygmund-type space are investigated in this article. [ABSTRACT FROM AUTHOR]