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Non-uniformly expanding dynamics: Stability from a probabilistic viewpoint
We present some recent developments
in the theory of smooth dynamical systems exhibiting
non-uniformly expanding behavior in the sense of
[2]. In particular, we show that these systems have
a finite number of SRB measures whose basins cover the
whole manifold, and that under some uniform fast approach
on the rates of expansion, their dynamics is statistical
and stochastically stable.