Mathematical Sciences: Research Group in Banach Spaces and Related Areas

该奖项的目的是支持一个会议在 密苏里州大学关于功能分析的相互作用， 谐波分析和概率论。 Proceedings of the 会议将公布。 会议的核心议题是Banach空间理论， 这是数学的一部分，试图推广到 无限多个维度的三维结构 欧氏空间（Euclidean space） 距离公理 Banach空间中的函数比 欧几里得距离（例如，“欧几里得定律”不是 需要持有），因此，巴拿赫的“几何” 太空是很奇特的 这一领域的许多研究 主要研究Banach空间的结构理论。

The purpose of this award is to support a conference at the University of Missouri on the interaction of Functional Analysis, Harmonic Analysis, and Probability Theory. Proceedings of the conference will be published. The core topic of the conference is Banach space theory, which is that part of mathematics that attempts to generalize to infinitely many dimensions the structure of 3-dimensional Euclidean (i.e.ordinary) space. The axioms for the distance function in a Banach space are more relaxed than those for Euclidean distance (For example, the "parallelogram law" is not required to hold.), and as a result, the "geometry" of a Banach space can be quite exotic. Much of the research in this area concerns studying the structure theory of Banach spaces.