Algebra Extravaganza

该奖项支持参加将于2017年7月24日至28日在天普大学主校区举行的代数盛会会议。代数是数学中一个非常广泛和重要的部分，它涉及从多项式方程解的研究到微妙的抽象代数结构的研究等各个方面。它为代数几何、数论、表示论和代数拓扑学等其他数学分支奠定了必要的基础。本次会议主要讨论非交换代数与不变理论、表示理论和代数几何之间相互作用的最新研究活动。最近在这些代数领域的许多会议都集中在这些联系的部分上，但这次会议将是独特的，因为它将以各种各样的主题为特色。本次会议将有20多场来自世界知名专家的演讲，预计将吸引约75-100名来自国际数学界的参与者。除了专家的定期会谈外，会议还将举办海报会议，为初级与会者提供交流机会。资金将优先用于初级参与者、妇女和代表性不足的少数群体。本次会议将汇集非交换代数领域的研究领袖，他们的专业知识与不变量理论、表示理论和代数几何有关。重点课题领域包括：代数变形理论；聚类代数与聚类范畴；Hopf代数及其对代数的作用非交换不变量理论；非交换射影代数几何；奇异点的非交换解析；泊松代数和卡拉比-丘代数。更多信息可在会议网站上找到：https://math.temple.edu/events/conferences/k-l/

This award supports participation in the conference Algebra Extravaganza which will take place on the main campus of Temple University on July 24-28, 2017. Algebra is a very broad and vital part of mathematics which involves everything from the study of solutions of polynomial equations to the study of subtle abstract algebraic structures. It lays the necessary foundation for other branches of mathematics such as algebraic geometry, number theory, representation theory and algebraic topology. This conference is devoted to the recent research activities on the interplay between Noncommutative Algebra with Invariant Theory, Representation Theory, and Algebraic Geometry. Many recent conferences in these areas of algebra have focused on parts of these connections, but this conference will be unique in that it will feature talks on a large variety of topics. The conference will feature over 20 lectures from world-renowned experts, and should attract around 75-100 participants from the international mathematics community. In addition to regular talks by experts, the conference will feature a poster session as a networking opportunity for junior participants. Funding will be prioritized for junior participants and for women and underrepresented minorities.This conference will bring together research leaders in Noncommutative Algebra, whose expertise have connections to Invariant Theory, Representation Theory, and Algebraic Geometry. Focus topic areas include: algebraic deformation theory; cluster algebras and cluster categories; Hopf algebras and their actions on algebras; noncommutative invariant theory; noncommutative projective algebraic geometry; noncommutative resolutions of singularities; and Poisson algebras and Calabi-Yau algebras. Further information can be found at the conference website: https://math.temple.edu/events/conferences/k-l/