  Starting from a remark about the computation of Kashiwara-Schapira's enhanced
Laplace transform by using the Dolbeault complex of enhanced distributions, we
explain how to obtain explicit holomorphic Paley-Wiener-type theorems. As an
example, we get back some classical theorems due to Polya and M\'{e}ril as
limits of tempered Laplace-isomorphisms. In particular, we show how contour
integrations naturally appear in this framework.
