U.S.-Japan Cooperative Science: Meromorphic Mappings and Intrinsic Metrics in Complex Geometry

美日合作科学：复杂几何中的亚纯映射和本征度量

• 批准号: 9613653
• 负责人: Bernard Shiffman
• 金额: $ 1.2万
• 依托单位: Johns Hopkins University
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 1997
• 资助国家: 美国
• 起止时间: 1997-09-01 至 1998-05-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=9613653&HistoricalAwards=false
• 关键词: U.S.; Japan; Cooperative; Science; Meromorphic

9613653 Shiffman This award supports a one year collaborative research project between Professor Bernard Shiffman of the Japan-US Mathematics Institute (JAMI) of Johns Hopkins University in Baltimore, Maryland and Professor Junjiro Noguchi of the Tokyo Institute of Technology in Japan. The project will focus on several complex variables, concentrating on the subjects of meromorphic mappings and intrinsic metrics in geometry. The main focus will consist of a conference and workshop that will provide lectures for students and talks on current research by Japanese experts and resident experts. They will explore the relationship between geometry of holomorphic mappings and the theory of complex manifolds, by concentrating on the topics of Nevanlinna theory, complex dynamics in several variables, hyperbolicity, moduli of holomorphic mappings, and invariant metrics. This project would support part of the ongoing activities of JAMI which has annually co-sponsored conferences with visitors from Japan. The three day workshop and four day conference (held the same week) are expected to include 60- 70 participants. Many of the participants will include young investigators, post-doctoral researchers and graduate students. Results of these meetings should facilitate interaction and collaboration between mathematicians working on these related topics in the United States and Japan. ***

9613653 Shiffman该奖项支持巴尔的摩约翰·霍普金斯大学的日本 - 美国数学研究所（JAMI）的伯纳德·希夫曼（Bernard Shiffman）教授与马里兰州约翰·霍普金斯大学的伯纳德·希夫曼（Bernard Shiffman）与日本东京技术学院的Junjiro Noguchi教授之间的约翰·霍普金斯大学（JAMI）。 该项目将集中于几个复杂的变量，集中在几何形状中的Meromormormorphic映射和固有指标上。 主要重点将由会议和研讨会组成，该研讨会将为学生提供讲座，并就日本专家和常驻专家进行有关当前研究的演讲。 他们将通过专注于Nevanlinna理论的主题，几个变量的复杂动力学，多光纤性，全态映射的模态和不变的度量来探讨霍明型映射的几何形状和复杂流形的理论之间的关系。 该项目将支持Jami正在进行的活动的一部分，该活动每年与日本的游客共同赞助会议。 预计为期三天的研讨会和四天的会议（同一周举行）将包括60至70名参与者。 许多参与者将包括年轻的研究人员，博士后研究人员和研究生。 这些会议的结果应促进美国和日本从事这些相关主题的数学家之间的互动和协作。 ***