  In this paper we construct a class of homogeneous Hilbert modules over the
disc algebra $\mathcal{A}(\mathbb D)$ as quotients of certain natural modules
over the function algebra $\mathcal{A}(\mathbb D^2)$. These quotient modules
are described using the jet construction for Hilbert modules. We show that the
quotient modules obtained this way, belong to the class ${\mathrm B}_k(\mathbb
D)$ and that they are mutually inequivalent, irreducible and homogeneous.
