  The present paper is devoted to the study of the well-posedness of mean field
BSDEs with mean reflection and nonlinear resistance. By the contraction mapping
argument, we first prove that the mean-field BSDE with mean reflection and
nonlinear resistance admits a unique deterministic flat local solution on a
small time interval. Moreover, we build the global solution by introducing a
two-step approach, which is a combination of stitching method and fixed point
method. We further provide an application to the super-hedging problem with
risk constraint.
