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Conference on Complex Analysis and Geometry

复杂分析与几何会议

基本信息

批准号：
1500302
负责人：
Xianghong Gong
金额：
$ 2.33万
依托单位：
University of Wisconsin-Madison
依托单位国家：
美国
项目类别：
Standard Grant
财政年份：
2015
资助国家：
美国
起止时间：
2015-01-01 至 2015-12-31
项目状态：
已结题

来源：
https://www.nsf.gov/awardsearch/showAward?AWD_ID=1500302&HistoricalAwards=false
关键词：
Conference Complex Analysis Geometry

项目摘要

This award provides funding support to the Conference on Complex Analysis and Geometry to be held on the campus of the University of Wisconsin-Madison on March 27-29, 2015. The conference is devoted to recent developments in several complex variables in connections with fields of harmonic analysis, partial differential equations, conformal geometry, complex geometry, and dynamical systems. It will feature 10 main speakers who are leading mathematicians or junior researchers who have made significant contributions to the fields. There will also be 5 short-talks presented by young researchers who obtained their Ph.D. recently. The conference will create opportunity for exchange of new research results and new frontiers, which will benefit the recent Ph.D.'s and graduate students. The organizers encourage women and members of underrepresented minority groups to participate in the conference, and partial travel support will be provided. The conference will feature recent research results and methods in several complex variables. The main topics of the conference include the normal form theory in several complex variables and dynamical systems, extension property of biholomorphic mappings, d-bar-Neumann problems, the rigidity and classification of holomorphic mappings between balls, the local and global theory of CR manifolds, Levi-flat hypersurfaces and the lamination theory in complex projective spaces.

该奖项为将于2015年3月27-29日在威斯康星大学麦迪逊分校校园举行的复杂分析与几何会议提供资金支持。会议致力于与调和分析、偏微分方程、保角几何、复几何和动力系统等领域有关的几个复变量的最新发展。它将有10位主要演讲者，他们是对该领域做出重大贡献的顶尖数学家或初级研究人员。还将有5场由最近获得博士学位的年轻研究人员发表的简短演讲。会议将为交流新的研究成果和新的领域创造机会，这将使最近获得博士学位的S和研究生受益。组织者鼓励妇女和代表不足的少数群体成员参加会议，并将提供部分旅行支持。会议将展示几个复杂变量的最新研究成果和方法。会议的主要内容包括：多个复变量和动力系统中的规范型理论，双全纯映射的延拓性质，d-bar-Neumann问题，球之间全纯映射的刚性和分类，CR流形的局部和整体理论，Levi-平坦超曲面和复射影空间中的分层理论。