In this paper, a general result on the long time quantitative propagation of chaos in total variation distance for mean field interacting particle system driven by general L\'{e}vy noise is derived. Moreover, by using the method of coupling, the general result is applied to mean field interacting particle system driven by Brownian motion and $\alpha(\alpha>1)$-stable noise respectively, where the non-interacting drift is assumed to be dissipative in long distance and the initial distribution of interacting particle system converges to that of the limit equation in $L^1$-Wasserstein distance.
Comment: 36 pages