  We give a new realization of the prefundamental representations $L^\pm_{r,a}$
introduced by Hernandez and Jimbo, when the quantum loop algebra
$U_q(\mathfrak{g})$ is of types $A_n^{(1)}$ and $D_n^{(1)}$, and the $r$-th
fundamental weight $\varpi_r$ for types $A_n$ and $D_n$ is minuscule. We define
an action of the Borel subalgebra $U_q(\mathfrak{b})$ of $U_q(\mathfrak{g})$ on
the unipotent quantum coordinate ring associated to the translation by
$-\varpi_r$, and show that it is isomorphic to $L^\pm_{r,a}$. We then give a
combinatorial realization of $L^+_{r,a}$ in terms of the Lusztig data of the
dual PBW vectors.
