Conference "Representation theory and Geometry of symplectic resolutions"

“辛解的表示理论和几何”会议将于5月18日至21日在马萨诸塞州波士顿东北大学举行。辛分解是引人注目的几何对象，在表示论中越来越引起人们的兴趣，表示论是研究对称性的一个代数分支。大会演讲者是对辛解理论做出根本性贡献的专家。会议将吸引来自代表性不足群体的数学家以及研究生和年轻研究人员，他们将从会议上提出的广泛主题中受益匪浅。会议的目的是介绍辛分解的代数和辛几何的各个方面以及表示理论中相关方面的最新发展。讨论的主题包括辛决议的计数几何，渐近决议的派生范畴及其等价的结构，辛决议量化的结构和表示理论，以及几何表示理论和范畴表示理论中的相关问题。有关更多信息，请参见会议网站：http://math.mit.edu/conferences/symplectic-resolutions/index.php

The conference "Representation theory and geometry of symplectic resolutions" will be held May 18-21 at Northeastern University, Boston MA. Symplectic resolutions are remarkable geometric objects that are of increasing interest in representation theory, a branch of algebra concerned with studying symmetries. The conference speakers are experts who have made fundamental contributions to the theory of symplectic resolutions. The conference will attract mathematicians from underrepresented groups as well as graduate students and young researchers who will greatly benefit from the wide spectrum of topics to be presented at the conference.The aim of the conference is to present current developments on various aspects of algebraic and symplectic geometry of symplectic resolutions, and of related aspects in representation theory. Topics to be discussed include the enumerative geometry of symplectic resolutions, the structure of derived categories of sympectic resolutions and their equivalences, and the structure and representation theory of quantizations of symplectic resolutions, as well as related questions in geometric and categorical representation theory.For more information see the conference web-site: http://math.mit.edu/conferences/symplectic-resolutions/index.php