Differential Geometry and Geometric Analysis Conference

“微分几何与几何分析”会议将于2022年6月20日至24日在意大利的佛罗伦萨举行。几何分析近年来非常活跃，许多结果解决了一些旧的问题，并产生了新的例子。该活动将汇集世界各地的专家，讨论这些最新的发展和可能的研究方向所发现的新技术的动机。这笔赠款将使组织者能够支持研究生和最近的博士的旅行和住宿。来自美国的收件人。会议旨在将美国，德国和意大利的微分几何社区聚集在一起，并促进国际合作。它也将为年轻的数学家提供一个机会，在轻松的环境中与该领域的资深专家进行互动。会议的组织者选择了几个微分几何的主题，重点关注最新的发展。其中包括：·具有较低曲率边界的流形，包括截面曲率和Ricci曲率·具有低于或高于曲率的合成概念的度量空间·几何流，包括Ricci流和平均曲率流·特殊几何，包括爱因斯坦度量，孤子度量和具有特殊完整性的度量·平均曲率流的最小超曲面和孤子关于会议的所有信息都将在会议网站上提供：https://www.dma.unifi.it/~verdiani/dgga2022/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智力价值和更广泛的影响审查进行评估来支持的搜索.

The conference "Differential Geometry and Geometric Analysis" will take place from June 20-24, 2022 in Florence, Italy. Geometric analysis has been very active in recent years, with numerous results resolving some old conjectures and producing new examples. The event will bring together world experts to discuss these recent developments and possible research directions motivated by the new techniques that were discovered. This grant will allow the organizers to support the travel and accommodation of graduate students and recent Ph.D. recipients from the US. The conference is meant to bring American, German, and Italian communities in differential geometry together and to promote international collaborations. It will also give an opportunity for younger mathematicians to interact with senior experts in the area in a relaxed environment.The organizers of the conference selected several topics in differential geometry that focus on the most recent developments. Among these are:• Manifolds with lower curvature bounds, including sectional and Ricci curvature• Metric spaces with synthetic notions of curvature below or above• Geometric flows, including Ricci flow and mean curvature flow• Special geometries, including Einstein metrics, soliton metrics, and metrics with special holonomy• Minimal hypersurfaces and solitons for the mean curvature flowAll information about the conference will be available on the conference website: https://www.dma.unifi.it/~verdiani/dgga2022/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.