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- W2130692155 abstract "For a map of the unit interval with an indifferent fixed point, we prove an upper bound for the variance of all observables of $n$ variables $K:[0,1]^ntoR$ which are componentwise Lipschitz. The proof is based on coupling and decay of correlation properties of the map. We then give various applications of this inequality to the almost-sure central limit theorem, the kernel density estimation, the empirical measure and the periodogram." @default.
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- W2130692155 date "2008-01-23" @default.
- W2130692155 modified "2023-09-25" @default.
- W2130692155 title "A concentration inequality for interval maps with an indifferent fixed point" @default.
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