Collaborative Research: AGNES. Algebraic Geometry North Eastern Series.

合作研究：AGNES。

• 批准号: 1064426
• 负责人: Paul Hacking
• 金额: $ 2万
• 依托单位: University of Massachusetts Amherst
• 依托单位国家: 美国
• 项目类别: Continuing Grant
• 财政年份: 2011
• 资助国家: 美国
• 起止时间: 2011-04-01 至 2014-03-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1064426&HistoricalAwards=false
• 关键词: Collaborative; Research; AGNES.; Algebraic; Geometry

Algebraic geometry has a strong and broad representation at the research institutions of the Northeastern states. AGNES is a series of biannual workshops that intends to further the interaction and collaborations between the algebraic geometers in the area. Each workshop is held over a weekend at one of the participating institutions. The workshops include research talks by renowned experts and junior researchers, both from outside the area and within. Professional development sessions and introductory pre-talks are aimed particularly at graduate students. Every workshop culminates with an open problem session. This gives an opportunity to disseminate recent results and developments, and exchange ideas and views about future directions of algebraic geometry.Algebraic geometry is the study of spaces defined by polynomial equations. Many of the spaces occurring in nature are of this type, and for this reason algebraic geometry has found diverse applications in the sciences. In particular, there are strong connections with recent work in theoretical physics (string theory). This grant will support a series of algebraic geometry conferences in the Northeastern states. The key aims of the series are to expose graduate students to a broad spectrum of research in the field and to improve communication between the many algebraic geometers in the northeast.

代数几何形状在东北各州的研究机构中具有很大的代表性。艾格尼丝（Agnes）是一系列双年一次的研讨会，旨在进一步促进该地区代数几何图形之间的相互作用和协作。每个研讨会都在一个参与机构的一个周末举行。这些讲习班包括来自该地区外部和内部的著名专家和初级研究人员的研究演讲。专业发展课程和介绍性预言尤其针对研究生。每个研讨会都以一个开放的问题会话结束。这提供了传播最新结果和发展的机会，并交换有关代数几何学未来方向的思想和观点。代数几何是对多项式方程定义的空间的研究。自然界中发生的许多空间都是这种类型的，因此，代数几何形状在科学中发现了各种应用。特别是，与理论物理学的最新工作有着密切的联系（字符串理论）。该赠款将支持东北各州的一系列代数几何会议。该系列的关键目的是使研究生在该领域进行广泛的研究，并改善东北许多代数几何之间的沟通。