  In this paper, our work is devoted to studying Volterra type McKean-Vlasov
stochastic differential equations with singular kernels. Firstly, the
well-posedness of Volterra type McKean-Vlasov stochastic differential equations
are established. And then propagation of chaos is proved with explicit estimate
of the convergence rate. Finally, We also propose an explicit Euler scheme for
an interacting particle system associated with the Volterra type McKean-Vlasov
equation.
