A Cesàro-like operator from Besov spaces to some spaces of analytic functions

In this paper, for $p>1$ and $s>1$, we give a complete description of the boundedness and compactness of a Cesàro-like operator from the Besov space $B_p$ into a Banach space $X$ between the mean Lipschitz space ${\mathrm{\Lambda }}_{1\mathrm{/}s}^s$ and the Bloch space.