Noncommutative Geometry Festival 2020

2020年非对易几何节将于8月10日至14日在新罕布什尔州汉诺威的达特茅斯学院举行。该奖项提供支持，特别是为研究生，早期职业研究人员和代表性不足的群体成员的研究人员提供支持，以参加该领域领先研究人员的国际参与会议。非对易几何的快速发展，广度和技术性质，这可能使它很难开始研究人员进入，已经引起了一个专门致力于非对易几何及其在数学和物理学的许多应用的年度会议的需求不断增长。今年会议的主题是：“非交换几何、群胚和指数理论”，会议的目标是突出非交换几何的一些最重要的最新进展，确定有前途的新研究方向，并使研究生和早期职业研究人员熟悉该领域的最新成果和应用。今年，主题将包括非交换几何与群胚理论的联系，如正切群胚和变形的正常锥，广义和更高版本的Atiyah-Singer偏微分算子指数理论，凝聚态物理等。有关会议的更多信息可以在以下网站www.example.com上找到https://math.dartmouth.edu/~ncgf2020/This奖项反映了NSF的法定使命，并被认为值得通过使用基金会的知识价值和更广泛的影响审查标准进行评估来支持。

The 2020 Noncommutative Geometry Festival will be held at Dartmouth College in Hanover, New Hampshire, from August 10-14. This award provides support, especially for graduate students, early-career researchers and researchers who are members of underrepresented groups, to attend the conference which will have international participation by leading researchers in the field. The rapid growth, breadth and technical nature of noncommutative geometry, which can make it hard for beginning researchers to enter, has given rise to a growing need for an annual meeting specifically dedicated to noncommutative geometry and its many applications, in both mathematics and physics. The theme of the conference this year will be: "Noncommutative Geometry, Groupoids and Index Theory”.The goals of the conference are to highlight some of the most significant recent advances in noncommutative geometry, identify promising new research directions, and acquaint graduate students and early-career researchers with the most current results and applications in the field. This year, topics will include the connections of noncommutative geometry with the theory of groupoids, such as the tangent groupoid and deformations to the normal cone, generalized and higher versions of the Atiyah-Singer index theory of partial differential operators, condensed matter physics, and more. More information about the conference can be found at the following website https://math.dartmouth.edu/~ncgf2020/This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.