  In this paper, we consider reflected anticipated backward stochastic
differential equations (RABSDEs, for short) with an additional resistance in
the generators. Firstly, we study the existence and uniqueness results. In Luo
(2020), the condition of a small time horizon is needed. Compared with the
proving method in Luo (2020), we use a different proving method to avoid
requiring the Lipschitz coefficients of generators
$f(t,y,z,\theta,\vartheta,m,\bar{m})$ for $y,z,\theta,\vartheta$ to be small
enough. We only require the Lipschitz coefficient for resistance in generator
is small enough. Moreover, a probabilistic structure for solution is specified.
Secondly, we give a comparison theorem for this type of equation. At last,
under the linear growth condition and some other conditions on resistance , we
derive the minimal solution.

Probability