  We investigate supereigenvalue models in the Ramond sector and their
recursive structure. We prove that the free energy truncates at quadratic order
in Grassmann coupling constants, and consider super loop equations of the
models with the assumption that the 1/N expansion makes sense. Subject to this
assumption, we obtain the associated genus-zero algebraic curve with two
ramification points (one regular and the other irregular) and also the
supersymmetric partner polynomial equation. Starting with these polynomial
equations, we present a recursive formalism that computes all the correlation
functions of these models. Somewhat surprisingly, correlation functions
obtained from the new recursion formalism have no poles at the irregular
ramification point due to a supersymmetric correction -- the new recursion may
lead us to a further development of supersymmetric generalizations of the
Eynard-Orantin topological recursion.
