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Mixing properties and statistical limit theorems for singular hyperbolic flows without a smooth stable foliation

机译:奇异双曲线流量的混合性能和统计极限定理,无光滑稳定叶片

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摘要

Over the last 10 years or so, advanced statistical properties, including exponential decay of correlations, have been established for certain classes of singular hyperbolic flows in three dimensions. The results apply in particular to the classical Lorenz attractor. However, many of the proofs rely heavily on the smoothness of the stable foliation for the flow.
机译:在过去的10年左右,已经为某些统计的三维统一双曲线流动建立了高级统计属性,包括指数衰减。 结果特别适用于古典Lorenz吸引子。 然而,许多证据严重依赖于流动稳定叶的平滑度。

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