论文标题
剪切地图和单位球的跑步地图，该图不会嵌入具有$ \ mathbb c^n $的Loewner链中
Shearing maps and a Runge map of the unit ball which does not embed into a Loewner chain with range $\mathbb C^n$
论文作者
论文摘要
在本文中，我们研究了$（z，w）\ mapsto（z+g（w），w）$的单位球的“剪切”式图像的类别。除了一般属性外，我们还使用此类地图来构建一个标准化的球映射的示例，以$ \ Mathbb c^n $中的runge域上构建，但是该范围无法嵌入到Loewner链中，其范围为$ \ Mathbb c^n $。
In this paper we study the class of "shearing" holomorphic maps of the unit ball of the form $(z,w)\mapsto (z+g(w), w)$. Besides general properties, we use such maps to construct an example of a normalized univalent map of the ball onto a Runge domain in $\mathbb C^n$ which however cannot be embedded into a Loewner chain whose range is $\mathbb C^n$.
