Mathematical Sciences: Conference of Determinantal Ideals and Representation Theory; April 18-20, 1991, University of Arkansas

行列式理想的研究有着悠久的历史， 数学;在代数，分析和几何。 特别是 一般矩阵的研究在交换矩阵中发挥着核心作用 代数和代数几何。 在过去的三十年里， 年的普遍决议所产生的理想， m × n一般矩阵的p阶次的子式已经被密切地 与一般线性群的表示理论相联系。 这笔赠款将部分支持一次专门讨论 行列式理想和表示论的主题，是 1991年4月18日至20日在阿肯色州大学举行。 的 主要讲师将是来自布兰代斯的大卫布克斯鲍姆 大学 会议的有效性还取决于 支持演讲者谁将提供较短的演讲，并在 年轻的研究人员和研究生的存在。

The study of determinantal ideals has a long history in mathematics; in algebra, analysis and geometry. In particular, the study of generic matrices plays a central role in commutative algebra and algebraic geometry. The search over the past thirty years for a universal resolution of the ideal generated by the minors of order p of the m x n generic matrix has been intimately linked with the representation theory of the general linear group. This grant will partially support a conference devoted to the subject of determinantal ideals and representation theory, to be held April 18-20, 1991 at the University of Arkansas. The principal lecturer will be David Buchsbaum from Brandeis University. The effectiveness of the conference also depends on the supporting speakers who will give shorter talks, and on the presence of young researchers and graduate students.