论文标题
具有次指数衰减相关性的动态系统的偏差和浓度不平等
Deviation and concentration inequalities for dynamical systems with subexponential decay of correlation
论文作者
论文摘要
对于一类不均匀扩展的地图，我们获得了较大和中等的偏差估计值以及浓度不平等，并具有伸展的相关性衰减。在较大的偏差状态中，我们还展示了所获得的上限本质上是最佳的示例。
We obtain large and moderate deviation estimates, as well as concentration inequalities, for a class of nonuniformly expanding maps with stretched exponential decay of correlations. In the large deviation regime, we also exhibit examples showing that the obtained upper bounds are essentially optimal.
