  Orlicz-type modules are module analogues of classical Orlicz spaces. We study
duality and stable compactness in Orlicz-type modules. We characterize the
conditional K\"{o}the dual of an Orlicz-type module as the space of all
$\sigma$-order continuous module homomorphisms. We find an order continuity
criterion for stable compactness in Orlicz-type modules. As an application, we
obtain a robust representation result for conditional risk measures on Orlicz
spaces.
