  Mehta and Seshadri have proved that the set of equivalence classes of
irreducible unitary representations of the fundamental group of a punctured
compact Riemann surface, can be identified with equivalence classes of stable
parabolic bundles of parabolic degree zero on the compact Riemann surface. In
this note, we discuss the Mehta-Seshadri correspondence over an irreducible
projective curve with at most nodes as singularities.
