  A non-cyclic finite $p$-group $G$ is said to be thin if every normal subgroup
of $G$ lies between two consecutive terms of the lower central series and
$|\gamma_i(G):\gamma_{i+1}(G)|\le p^2$ for all $i\geq 1$. In this paper, we
determine Beauville structures in metabelian thin $p$-groups.
