We
develop a simple inhomogeneous mean-field theory to study the
interfacial structure and tension of polyelectrolyte complex coacervates
in equilibrium with a supernatant solution. Our theory treats the
electrostatic correlation by combining the Debye–Hückel
theory with the first-order thermodynamic perturbation theory within
the local density approximation, and incorporates the conformation
entropy contribution for both polyions using Lifshitz’s ground-state
dominance approximation. Using this theory, we systematically examine
the interfacial properties of both symmetric and concentration-asymmetric
coacervates. The interfacial tension γ is generally rather low,
on the order of 1 mN/m or less. For asymmetric coacervates, an intricate
electric double layer forms in the interfacial region, which can even
contain several oscillations under certain conditions. The interfacial
tension generally decreases with increasing the stoichiometric asymmetry,
the added-salt concentration, and the initial polymer concentration
of the mixture. We further find that the interfacial tension can be
quantitatively related to the degree of phase separation S, where S is the Euclidean distance in composition
between the two coexisting phases. In particular, we find that γ
as a function of S for different concentration asymmetries
collapses approximately to two master curves, which merge together
and follow γ ∼ S
3 for small S.