A. Lambert et al., STATISTICAL PROPERTIES OF A NONUNIFORMLY HYPERBOLIC MAP OF THE INTERVAL, Journal of statistical physics, 72(5-6), 1993, pp. 1305-1330
We prove a power-law upper bound for the decay of the correlations for
Holder observables in the case of a nonuniformly hyperbolic map of th
e interval introduced by Gaspard and Wang as a piecewise linear approx
imation of the intermittent map of Manneville-Pomeau. The result is th
en applied to compute the Central Limit Theorem for the same class of
observables.