  The first goal of this note is to prove the strong well-posedness of
McKean-Vlasov SDEs driven by L{\'e}vy processes on $\mathbb{R}^d$ having a
finite moment of order $\beta \in [1,2]$ and under standard Lipschitz
assumptions on the coefficients. Then, we prove a quantitative propagation of
chaos result at the level of paths for the associated interacting particle
system, with constant diffusion coefficient. Finally, we improve the rates of
convergence obtained for a particular mean-field system of interacting
stable-driven Ornstein-Uhlenbeck processes.
