论文标题
部分可观测时空混沌系统的无模型预测
Low degree Hurwitz stacks in the Grothendieck ring
论文作者
论文摘要
对于$ 2 \ leq d \ leq 5 $，我们证明了hurwitz的平滑度$ d $，$ g $ copers $ \ mathbb p^1 $的类别的级别，在Grothendieck的堆栈中稳定为$ g \ f \ g \ to \ infty $，我们给出了限制的公式。当人们对盖子上施加后果条件时，我们还会验证这种稳定，并在限制简单分支的盖子时获得此限制的特别简单答案。
For $2 \leq d \leq 5$, we show that the class of the Hurwitz space of smooth degree $d$, genus $g$ covers of $\mathbb P^1$ stabilizes in the Grothendieck ring of stacks as $g \to \infty$, and we give a formula for the limit. We also verify this stabilization when one imposes ramification conditions on the covers, and obtain a particularly simple answer for this limit when one restricts to simply branched covers.
