  In this paper we give moduli of analytic classification for parabolic Dulac
i.e. almost regular germs. Dulac germs appear as first return maps of
hyperbolic polycycles. Their moduli are given by a sequence of
Ecalle-Voronin-like germs of analytic diffeomorphisms. We state the result in a
bigger class of parabolic generalized Dulac germs having power-logarithmic
asymptotic expansions.
