发表机构
Department of Mathematics, University of California, Berkeley（加州大学伯克利分校数学系）
机构由 AI 辅助整理，请以论文原文为准。AI 中文总结
该研究完成了由 Streets 开创的紧致复曲面上非 Kähler 稳态 pluriclosed 孤子的分类，明确其基础复结构为 Hopf 曲面且孤子度量在双全纯映射下唯一。
AI 中文摘要
我们完成了由 Streets 开创的紧致复曲面上非 Kähler 稳态 pluriclosed 孤子的分类工作，其基础复结构必为 Hopf 曲面，任意有限 primary 覆盖均为 1 类，且该孤子度量在双全纯映射下唯一。
英文摘要
We complete the classification of non-Kähler steady pluriclosed soliton on compact complex surfaces, as initiated by Streets. The underlying complex structure must be a Hopf surface, with any finite primary cover being of class 1. Moreover, the soliton metric is unique up to biholomorphism.
Comments16 pages. Comments are welcome!
