  We find the fusion rules for the quantum analogues of the complex reflection
groups $H_n^s=\mathbb Z_s\wr S_n$. The irreducible representations can be
indexed by the elements of the free monoid $\mathbb N^{*s}$, and their tensor
products are given by formulae which remind the Clebsch-Gordan rules (which
appear at $s=1$).
