Wasserstein convergence rates in the invariance principle for deterministic dynamical systems

Zhe Wang
I2M

Date(s) : 23/01/2024   iCal
11 h 00 min - 12 h 00 min

We consider the convergence rate with respect to Wasserstein distance in the invariance principle for deterministic non-uniformly hyperbolic systems. Our results apply to uniformly hyperbolic systems and large classes of non-uniformly hyperbolic systems including intermittent maps, Viana maps, unimodal maps and others.

Emplacement
Site Sud, Luminy, TPR2, Amphithéâtre Herbrand 130-134 (1er étage)

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