  The concept of generalized path algebras was introduced in (Coelho, Liu,
2000). Roughly speaking, these algebras are constructed in a similar way to
that of the path algebras over a quiver, the difference being that we assign an
algebra to each vertex of the quiver and consider paths intercalated with
elements from these algebras. Then we use concatenation of paths together with
the algebra structure in each vertex to define multiplication. The
representations of a generalized path algebra were described in one of the main
results of (Ib\'a\~nez Cobos et al., 2008), in terms of the representations of
the algebras used in its construction. In this article, we continue our
investigation started in (Chust, Coelho, 2021) and extend the result mentioned
above to describe the representations of the generalized bound path algebras,
which are a quotient of generalized path algebras by an ideal generated by
relations. In particular, the representations associated with the projective
and injective modules are described.
