Thematic Year on Geometry of String Theory

弦论几何主题年

• 批准号: 0456926
• 负责人: Melanie Becker
• 金额: $ 1.5万
• 依托单位: University of Maryland, College Park
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2005
• 资助国家: 美国
• 起止时间: 2005-03-01 至 2006-02-28
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=0456926&HistoricalAwards=false
• 关键词: Thematic; Year; Geometry; String; Theory

"Funding request to help organize a workshop on on the Geometry of String Theory at the Fields Institute" The Fields Institute is running an intensive program on the Geometry of String Theory from February through July of 2005. The proposal seeks funding of $15,000 from the NSF to support young American physicists who wish to participate. The workshop will be during the second semester of a year-long program on the geometry of string theory. There will be a concentration on physical aspects of the theory in this period and a serious attempt to develop real collaboration between mathematicians and physicists. The program will be devoted to mathematical subjects motivated by string theory and to recent developments in string theory and related physical fields which are of strong mathematical interest. The aim of the program is to foster new progress in the continuing drive towards understanding the foundations of string/M-theory, and in the wealth of new ideas involving D-branes, BPS states and various dualities which are of great mathematical importance. Further, it will foster interactions between such areas of mathematics as derived categories, elliptic cohomology, geometric Langlands correspondence, quantum cohomology, differential geometry varieties with special holonomy and of special Lagrangian varieties. This project is being jointly funded between Physics and the Office of International Science and Engineering.

“资助请求，以帮助组织一个研讨会上的几何弦理论在菲尔兹研究所”菲尔兹研究所正在运行一个密集的计划几何弦理论从2005年2月至7月。该提案寻求从NSF获得15，000美元的资金，以支持希望参与的年轻美国物理学家。这个研讨会将在为期一年的弦理论几何课程的第二学期举行。将有一个集中在物理方面的理论在这一时期和认真的尝试发展真实的合作之间的数学家和物理学家。该计划将致力于由弦理论动机的数学科目，以及弦理论和相关物理领域的最新发展，这些领域具有强烈的数学兴趣。该计划的目的是促进新的进展，继续推动对理解弦/M理论的基础，并在涉及D-膜，BPS状态和各种对偶的新思想的财富是非常重要的数学。此外，它将促进数学领域之间的相互作用，如衍生类别，椭圆上同调，几何朗兰兹对应，量子上同调，微分几何品种与特殊的完整性和特殊拉格朗日品种。该项目由物理学和国际科学与工程办公室共同资助。