论文标题
二维随机讲述：0-1法律和空置设定为关键
Two-dimensional random interlacements: 0-1 law and the vacant set at criticality
论文作者
论文摘要
我们纠正并简化了以下事实的证明：在关键点$α= 1 $，二维随机插入的空缺是无限的（Comets，Popov，2017年）。此外，我们证明了与随机讲述有关的自然尾巴事件的零法律。
We correct and streamline the proof of the fact that, at the critical point $α=1$, the vacant set of the two-dimensional random interlacements is infinite (Comets, Popov, 2017). Also, we prove a zero-one law for a natural class of tail events related to the random interlacements.
