Great Lakes Geometry Conference

五大湖几何会议

• 批准号: 1506543
• 负责人: Yongbin Ruan
• 金额: $ 1.62万
• 依托单位: Regents of the University of Michigan - Ann Arbor
• 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: 2015-02-01 至 2016-01-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1506543&HistoricalAwards=false
• 关键词: Great; Lakes; Geometry; Conference

The Great Lakes Geometry Conference (GLGC) will be held March 13-15, 2015 at the University of Michigan in Ann Arbor, Michigan. The GLGCs are a well-established international conference series held annually in the Great Lakes region, rotating among different universities. The aim of the next GLGC is to bring in distinguished speakers in geometry and physics to celebrate the fruitful union of 4-manifolds and gauge theory for the last 30 years. One primary goal of this program is to expose graduate students and early career mathematicians to some of the most important new developments in these areas. In addition, we hope that the intermingling of the subject matter will encourage collaborations between researchers in different areas. We will also highlight the connections with mathematical physics which will hopefully foster interdisciplinary collaborations. The coupling of the 4-manifold topology and gauge theory from physics was one of the major creations in the new era of the interactions between mathematics and physics in the 1980's. Since then we have witnessed tremendous progresses such as the invention of Donaldson theory, Seiberg-Witten theory and various Floer homology theories. In addition to celebrating these achievements in the conference, we aim to assess the current developments and look into the future of the subject. A conference website has been set up to inform the community of the opportunity.https://homepages.warwick.ac.uk/~masmak/greatlakes2015

大湖几何会议（GLGC）将于2015年3月13日至15日在密歇根州安阿伯市的密歇根大学举行。 GLGC是每年在大湖地区举行的一项公认的国际会议系列赛，在不同的大学之间轮流。下一个GLGC的目的是吸引杰出的演讲者在几何和物理学上，以庆祝过去30年来富有成果的4个manifolds和轨距理论的结合。该计划的主要目标是将研究生和早期职业数学家揭露这些领域中一些最重要的新发展。此外，我们希望主题的混合能够鼓励不同领域的研究人员之间的合作。我们还将强调与数学物理学的联系，这些物理学将有望促进跨学科的合作。 物理学的4个manifold拓扑和量规理论的耦合是1980年代数学与物理学之间相互作用的新时代的主要创造之一。从那时起，我们目睹了巨大的进步，例如唐纳森理论的发明，塞伯格·韦特理论和各种浮动同源理论。除了在会议中庆祝这些成就外，我们还旨在评估当前的发展并关注该主题的未来。已经建立了会议网站，以告知社区。