Weighted Composition Operators from F(p,q,s) Spaces to Hμ∞ Spaces

Abstract

Let $H\left(B\right)$ denote the space of all holomorphic functions on the unit ball $B$. Let $u\in H\left(B\right)$ and $\phi$ be a holomorphic self-map of $B$. In this paper, we investigate the boundedness and compactness of the weighted composition operator $u{C}_{\phi }$ from the general function space $F\left(p,q,s\right)$ to the weighted-type space $H_{\mu }^{\infty }$ in the unit ball.