  Let $\omega$ be an unbounded radial weight on $\mathbb{C}^d$, $d\ge 1$. Using
results related to approximation of $\omega$ by entire maps, we investigate
Volterra type and weighted composition operators defined on the growth space
$\mathcal{A}^\omega(\mathbb{C}^d)$. Special attention is given to the operators
defined on the growth Fock spaces.
