  Consider a Quillen adjunction of two variables between combinatorial model
categories from $\mathcal{C}\times\mathcal{D}$ to $\mathcal{E}$, and a set
$\mathcal{S}$ of morphisms in $\mathcal{C}$. We prove that there is a localised
model structure $L_{\mathcal{S}}\mathcal{E}$ on $\mathcal{E}$, where the local
objects are the $\mathcal{S}$-local objects in $\mathcal{E}$ described via the
right adjoint. These localised model structures generalise Bousfield
localisations of simplicial model categories, Barnes and Roitzheim's familiar
model structures, and Barwick's enriched Bousfield localisations. In
particular, we can use these model structures to define Postnikov sections in
more general left proper combinatorial model categories.
