Analysis of mixing rates in contracting Lorenz maps with random perturbations shows exponential decay of correlations.
In this work, we study rates of mixing for small independent and identically distributed random perturbations of contracting Lorenz maps sufficiently close to a Rovella parameter. By using a random Young tower construction, we prove that this random system has exponential decay of correlations.
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Larkin et al. (2025) studied this question.
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