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Embedding Riemann surfaces with isolated punctures into the complex plane
Proceedings of the American Mathematical Society ( IF 1 ) Pub Date : 2020-08-04 , DOI: 10.1090/proc/15111 Frank Kutzschebauch , Pierre-Marie Poloni
Proceedings of the American Mathematical Society ( IF 1 ) Pub Date : 2020-08-04 , DOI: 10.1090/proc/15111 Frank Kutzschebauch , Pierre-Marie Poloni
Abstract:We enlarge the class of open Riemann surfaces known to be holomorphically embeddable into the plane by allowing them to have additional isolated punctures compared to the known embedding results.
中文翻译：
将具有孤立穿刺的Riemann曲面嵌入到复杂平面中
摘要：我们扩大了已知可全同嵌入到平面中的开放黎曼曲面的类别，方法是允许它们与已知的嵌入结果相比具有附加的孤立穿刺。
更新日期：2020-09-02
中文翻译：
将具有孤立穿刺的Riemann曲面嵌入到复杂平面中
摘要：我们扩大了已知可全同嵌入到平面中的开放黎曼曲面的类别，方法是允许它们与已知的嵌入结果相比具有附加的孤立穿刺。
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