Below is the ascii version of the abstract for 98-717.
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Correlations decay for Markov maps on a countable states space.
(305K, compressed postscript file)
ABSTRACT. We estimate the decay of correlations for some Markov maps on a
countable states space. A necessary and sufficient condition is given
for the transfer operator to be quasi-compact on the space of locally
Lipschitz functions. In the non quasi-compact case, the decay of correlations depends on the contribution to the
transfer operator of the complementary of finitely many
cylinders. Estimates are given for some non uniformly expanding maps
and for birth-and-death processes.