Homological Mirror Symmetry Conference Miami 2015

2015 年迈阿密同调镜像对称会议

• 批准号: 1502578
• 负责人: Ludmil Katzarkov
• 金额: $ 3万
• 依托单位: University of Miami
• 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: 2015-02-15 至 2016-01-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1502578&HistoricalAwards=false
• 关键词: Homological; Mirror; Symmetry; Conference; Miami

This award supports participation in a conference on Homological Mirror Symmetry held at the University of Miami from January 26 through January 31, 2015. Mirror symmetry originated in physics as a duality between superconformal quantum field theories. Maxim Kontsevich interpreted this duality in a consistent, powerful mathematical framework called Homological Mirror Symmetry (HMS). The ideas put forth by Kontsevich have led to dramatic developments in how the mathematical community approaches ideas from theoretical physics, and indeed our conception of space itself. Several cutting edge developments have happened in the last year.The conference on Homological Mirror Symmetry at the University of Miami will serve as a perfect opportunity for a dissemination of these developments and encouragement of a wave of young, early career researchers in this subject area. The wide range of topics appearing in HMS research necessitates venues for the open exchanges of ideas in order for graduate students and early-career researchers to stay informed on current topics. The subject has developed extremely rapidly in recent years, and this conference will have an immense broader impact by bringing young people into it. More details on the conference can be found at https://math.berkeley.edu/~auroux/miami2015.html.

该奖项支持参加 2015 年 1 月 26 日至 31 日在迈阿密大学举行的同调镜像对称会议。镜像对称起源于物理学，是超共形量子场论之间的对偶性。 Maxim Kontsevich 在一个一致、强大的数学框架（称为同调镜像对称 (HMS)）中解释了这种对偶性。康采维奇提出的想法导致了数学界如何处理理论物理学的想法以及我们对空间本身的概念的巨大发展。去年发生了一些前沿的进展。迈阿密大学的同调镜像对称会议将成为传播这些进展并鼓励这一学科领域的年轻、早期职业研究人员的绝佳机会。 HMS 研究中出现的广泛主题需要开放的思想交流场所，以便研究生和早期职业研究人员及时了解当前主题。近年来，该学科发展极其迅速，本次会议将通过吸引年轻人参与其中而产生巨大更广泛的影响。有关会议的更多详细信息，请访问 https://math.berkeley.edu/~auroux/miami2015.html。