  Homotopy links haven proven to be one of the most powerful tools of
stratified homotopy theory. In previous work, we described combinatorial models
for the generalized homotopy links of a stratified simplicial set. For many
purposes, in particular to investigate the stratified homotopy hypothesis, a
more general version of this result pertaining to stratified cell complexes is
needed. Here we prove that, given a stratified cell complex $X$, the
generalized homotopy links can be computed in terms of a certain subcomplex of
a subdivision of $X$. As a consequence, it follows that homotopy links map
certain pushout diagrams of stratified cell complexes into homotopy pushout
diagrams. This result is crucial to the development of (semi)model structures
for stratified homotopy theory in which geometric examples of stratified
spaces, such as Whitney stratified spaces, are bifibrant.
