  We propose a nonparametric estimation for a class of fractional stochastic
differential equations (FSDE) with random effects. We precisely consider
general linear fractional stochastic differential equations with drift
depending on random effects and non-random diffusion. We build ordinary kernel
estimators and histogram estimators and study their Lp-risk (p =1 or 2), when
H>1/2. Asymptotic results are evaluated as both T = T(N) and N tend to
infinity.
