论文标题
Speiser级朱莉娅（Julia）设置，尺寸接近一个
Speiser class Julia sets with dimension near one
论文作者
论文摘要
对于任何$δ> 0 $，我们构建一个整个函数$ f $，带有三个单数值，其朱莉娅设置的hausdorff尺寸最多$ 1 =δ$。 Stallard证明，每当$ f $具有有限的单数集时，尺寸必须严格大于1，但是没有有限的单数集和尺寸的示例严格少于2个。
For any $ δ>0$ we construct an entire function $f$ with three singular values whose Julia set has Hausdorff dimension at most $1=δ$. Stallard proved that the dimension must be strictly larger than 1 whenever $f$ has a bounded singular set, but no examples with finite singular set and dimension strictly less than 2 were previously known.
