  We prove a homological mirror symmetry result for maximally degenerating
families of hypersurfaces in $(\mathbb{C}^*)^n$ (B-model) and their mirror
toric Landau-Ginzburg A-models. The main technical ingredient of our
construction is a "fiberwise wrapped" version of the Fukaya category of a toric
Landau-Ginzburg model. With the definition in hand, we construct a fibered
admissible Lagrangian submanifold whose fiberwise wrapped Floer cohomology is
isomorphic to the ring of regular functions of the hypersurface. It follows
that the derived category of coherent sheaves of the hypersurface quasi-embeds
into the fiberwise wrapped Fukaya category of the mirror. We also discuss an
extension to complete intersections.
