Carleson measures on convex domains with smooth boundary of finite type.

Following M. Abate and A. Saracco's work on strongly pseudoconvex domains in Cn$\mathbb {C}^n$, we characterize Carleson measures of A2(D)$A^2(D)$ in bounded convex domains in Cn$\mathbb {C}^n$ with smooth boundary of finite type. We also give examples of Carleson measures with uniformly discrete (with respect to the Kobayashi distance) sequences. [ABSTRACT FROM AUTHOR]