We provide new bounds for rates of convergence of the multivariate Central Limit Theorem in Wasserstein distances of order $p \geq 2$. In particular, we obtain an asymptotic bound for measures with a continuous component which we conjecture to be optimal.
On the mean speed of convergence of empirical and occupation measures in Wasserstein distance
The harmonic explorer and its convergence to SLE(4)
Convergence in law for the branching random walk seen from its tip
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