Mathematical Sciences: Conference on Modular Representation Theory

该奖项支持为期四天的模表示理论会议。特别强调当前与Alperin重量猜想和相关猜想以及Puig的源代数猜想有关的研究。将探讨涉及群复合体、Frobenius范畴和其他主题的相关发展。主要演讲者将包括阿尔佩林、布鲁、普伊格和罗宾逊。会议支持的内容涉及有限群的表示理论。群是用于研究变换的代数对象。正因为如此，小组是物理、化学、计算机科学、生物学和数学中的基本工具。表象理论是确定群结构的重要方法。

This award supports a four-day conference on modular representation theory. Particular emphasis will be on current research related to Alperin's Weight Conjecture and related conjectures, as well as Puig's Source Algebra Conjecture. Related developments involving group complexes, Frobenius categories and other topics will be explored. The principal speakers will include Alperin, Broue, Puig and Robinson. The conference supported concerns the representation theory of finite groups. A group is an algebraic object used to study transformations. Because of this, groups are a fundamental tool in physics, chemistry, computer science, and biology as well as mathematics. Representation theory is an important method for determining the structure of groups.