  In this paper we derive a two dimensional spray model with gyroscopic effects
as the mean-field limit of a system modeling the interaction between an
incompressible fluid and a finite number of solid particles. This spray model
has been studied by Moussa and Sueur (Asymptotic Anal., 2013), in particular
the mean-field limit was established in the case of $W^{1,\infty}$
interactions. First we prove the local in time existence and uniqueness of
strong solutions of a monokinetic version of the model with a fixed point
method. Then we adapt the proof of Duerinckx and Serfaty (Duke Math. J., 2020)
to establish the mean-field limit to the spray model in the monokinetic regime
in the case of Coulomb interactions.
