  The family of negative torus links $T_{p,q}$ over a fixed number of strands
$p$ admits a stable limit in reduced Khovanov homology as $q$ grows to
infinity. In this paper, we endow this stable space with a bi-graded
commutative algebra structure. We describe these algebras explicitly for
$p=2,3,4$. As an application, we compute the homology of two families of links,
and produce a lower bound for the width of the homology of any $4$-stranded
torus link.
