Date(s) : 09/06/2019 - 22/06/2019 iCal
0 h 00 min
QUANTITATIVE MIXING AND FINITELY-ADDITIVE MEASURES ON STABLE FOLIATIONS OF ANOSOV DIFFEOMOPHISMS
Anosov diffeomorphisms are well-known to be strongly mixing.
It nonetheless remains a challenge to find effective quantitative bounds on the rate of
mixing for Anosov diffeomorphisms in higher dimension.
The aim of this collaboration is to use the formalism of holonomy-invariant
finitely-additive measures on stable foliations of Anosov diffeomorphisms in order to find an effective asymptotic expansion for the equidistribution of their stable leaves.
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