  In this paper, we consider a class of Mckean-Vlasov stochastic differential
equation with oblique reflection over an non-smooth time dependent domain. We
establish the existence and uniqueness results of this class, address the
propagation of chaos and prove a Fredlin-Wentzell type large deviations
principle (LDP). One of the main difficulties is raised by the setting of
non-smooth time dependent domain. To prove the LDP, a sufficient condition for
the weak convergence method, which is suitable for Mckean-Vlasov stochastic
differential equation, plays an important role.
