Abstract
We establish upper bounds on the rate of decay of correlations oftower systems with summable variation of the Jacobian and integrablereturn time. That is, we consider situations in which theJacobian is not Hölder and the return time is only subexponentiallydecaying.We obtain a subexponential bound on the correlations, which is essentially theslowest of the decays of the variation of the Jacobian and of the return time.
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