Travel Support for US Participants in the Workshop in Geometric Group Theory

为参加几何群理论研讨会的美国参与者提供差旅支持

• 批准号: 1105664
• 负责人: Piotr Nowak
• 金额: $ 2.05万
• 依托单位: Texas A&M Research Foundation
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2011
• 资助国家: 美国
• 起止时间: 2011-05-01 至 2012-04-30
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1105664&HistoricalAwards=false
• 关键词: Travel; Support; US; Participants; Workshop

The objective of the project is to increase the US participation in the Workshop on Geometric Group Theory held at the Heilbronn Institute for Mathematical Research, with a particular emphasis on graduate students, junior researchers and minorities underrepresented in the mathematical sciences. The workshop will focus on the interactions between geometric group theory and non-commutative geometry, in particular, on approximation properties including amenability, the Haagerup property, property A (exactness of groups), their connections to ordinary group cohomology and bounded cohomology and applications to the Baum-Connes and Novikov conjectures. The workshop, to be held in Bristol, UK, will serve as an excellent international platform for exchanging ideas. It will feature open problem sessions, ``ask the expert" question-and-answer sessions aimed at junior researchers and will provide a perfect opportunity for young mathematicians to establish connections and new collaborations which will benefit them in the future. Europe and the United States have leading researchers working in geometric and analytic group theory and there is an ongoing need for sharing knowledge in this active area of mathematical research. This project is jointly funded by the Topology Program and the Analysis Program.

该项目的目标是增加美国参与在海尔布龙数学研究所举行的几何群论研讨会，特别强调研究生、初级研究人员和在数学科学中代表性不足的少数民族。该研讨会将侧重于几何群论和非交换几何之间的相互作用，特别是近似性质，包括顺从性，Haagerup性质，性质A（群的精确性），它们与普通群上同调和有界上同调的联系以及对Baum-Connes和Novikov代数的应用。研讨会将在英国布里斯托举行，将为交流思想提供一个极好的国际平台。它将以开放式问题会议、针对初级研究人员的“问专家”问答会议为特色，并将为年轻数学家提供一个建立联系和新合作的绝佳机会，这将使他们在未来受益。欧洲和美国有领先的研究人员在几何和分析群论的工作，并有一个不断需要分享知识，在这一活跃的数学研究领域。该项目由拓扑计划和分析计划共同资助。