  In a previous paper, we developed general techniques for constructing a
variety of pseudo-collars, as defined by Guilbault and Tinsley, with roots in
earlier work by Chapman and Siebenmann. As an application of our techniques, we
exhibited an uncountable collection of pseudo-collars, all with the same
boundary and similar fundamental group systems at infinity. Construction of
that family was very specific; it relied on properties of Thompson's group $V$.
In this paper, we provide a more general approach to constructing similar
collections of examples. Instead of using Thompson's group $V$, we base our new
examples on a broader and more common collection of groups, in particular,
fundamental groups of certain hyperbolic 3-manifolds.
