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Workshop on Complex Differential Geometry

复微分几何研讨会

基本信息

批准号：
1804586
负责人：
Ioana Suvaina
金额：
$ 1.26万
依托单位：
Vanderbilt University
依托单位国家：
美国
项目类别：
Standard Grant
财政年份：
2018
资助国家：
美国
起止时间：
2018-02-01 至 2022-01-31
项目状态：
已结题

来源：
https://www.nsf.gov/awardsearch/showAward?AWD_ID=1804586&HistoricalAwards=false
关键词：
Workshop Complex Differential Geometry

项目摘要

The Shanks Workshop on Complex Differential Geometry will take place on March 2-3, 2018, at Vanderbilt University, Nashville, TN. The workshop brings together leading researchers with different backgrounds, but common research interests in the area of complex differential geometry. This research area uses techniques from complex analysis, differential geometry and algebraic geometry, and the real insight of these theories is highlighted when all these facets merge together and relations between them are established. The main goal of the workshop is to promote these interactions and initiate new projects and collaborations. This meeting is expected to be highly beneficial to graduate students and junior mathematicians as they will have the opportunity to interact with experts in the field in a friendly, open to discussions environment.Complex differential geometry is an area with deep roots and very rapid and diverse advances. The proposed workshop brings together researchers using a variety of techniques which focus on one main problem: understanding canonical metrics in complex geometry. The workshop is intended to present recent progress in the study of complete Calabi-Yau manifolds and Ricci solitons with prescribed asymptotic behavior, Sasaki-Einstein geometry, extremal Kahler metrics, moduli space of Kahler metrics and the relations with stability, and generalizations to Hermitian geometry. For more details, see the workshop webpage at https://my.vanderbilt.edu/shankscdg/.

Shanks复杂微分几何研讨会将于2018年3月2日至3日在田纳西州纳什维尔的范德比尔特大学举行。研讨会汇集了具有不同背景但在复杂微分几何领域有共同研究兴趣的领先研究人员。这个研究领域使用了复分析、微分几何和代数几何的技术，当所有这些方面融合在一起并建立它们之间的关系时，这些理论的真正洞察力就会突显出来。讲习班的主要目标是促进这些互动，并启动新的项目和合作。预计这次会议将对研究生和初级数学家大有裨益，因为他们将有机会在友好、开放的讨论环境中与该领域的专家互动。复杂微分几何是一个有着深厚根基和非常快速和多样化的进展的领域。拟议中的研讨会聚集了使用各种技术的研究人员，他们专注于一个主要问题：理解复杂几何中的正则度量。该研讨会旨在介绍具有指定渐近行为的完备Calabi-Yau流形和Ricci孤子的研究进展、Sasaki-Einstein几何、极值Kahler度量、Kahler度量的模空间以及与稳定性的关系，以及Hermite几何的推广。有关更多详细信息，请参阅研讨会网页：https://my.vanderbilt.edu/shankscdg/.