Mathematical Sciences: Algebraic, Geometric and Combinatorial Structures Related to Multivariate Hypergeometric Functions

该奖项支持了A教授的研究。泽列文斯基到 从事组合学研究 他打算调查 从Aomoto-Gelfand超几何函数及其 概括。经典消去理论的应用，真实的 代数几何、Chow簇、Grobner基和拟阵将 也要考虑。 该研究是在组合学的一般领域。 组合数学试图找到有效的方法来研究如何 可以组织对象的离散集合。 所以， 对现代通信非常重要，例如 大型网络的设计，如电话系统和 计算机科学中的算法

This award supports the research of Professor A. Zelevinsky to work in combinatorics. He intends to investigate problems arising from the study of Aomoto-Gelfand hypergeometric functions and their generalizations. Applications to classical elimination theory, real algebraic geometry, Chow varieties, Grobner bases and matroids will also be considered. The research is in the general area of combinatorics. Combinatorics attempts to find efficient methods to study how discrete collections of objects can be organized. And, so it is extremely important to modern communications, for example the design of large networks as in telephone systems and the design of algorithms in computer science.