  A recent paper (arxiv.org:1810.00025) studied properties of a
compactification of the moduli space of irreducible Hermitian-Yang-Mills
connections on a hermitian bundle over a projective algebraic manifold. In this
follow-up note, we show that the Yang-Mills flow at infinity on the space of
semistable integrable connections defines a continuous map to the set of ideal
connections used to define this compactification. Part of the proof involves a
comparison between the topologies of the Grothendieck Quot scheme and the space
of smooth connections.
