Mathematical Sciences: International Conference in Fourier Analysis; to be held May 13-17, 1991 in Princeton, New Jersey

傅里叶分析是一门蓬勃发展的数学 领域 它是数学的核心学科，因为它的核心 目的是了解几何流形上的分析以及 表征流形的现象的振荡行为。 的 在过去几年中，许多研究的方向和重点 从傅立叶分析到其他分析， 分析领域，包括应用数学，微分 几何，动力系统，数学物理，部分 微分方程，概率和几个复杂的变量。 新的研究进展不断取得，旨在 理解与极大函数相关的基本问题， 乘子算子和奇异积分， 傅立叶分析 这笔赠款将支持傅立叶分析会议， 1991年5月13日至17日在普林斯顿大学举行。 这次会议 将吸引来自世界各地的领先分析师，其中许多人是 与开发该领域有关。 许多年轻的研究人员将 我也参加了，会议应该有很大的影响， 下一代数学家的研究进展。

Fourier analysis is a flourishing and vibrant mathematical field. It is a core subject in mathematics because its central purpose is to understand analysis on a geometric manifold and the oscillatory behavior of phenomena characterizing the manifold. The direction and emphasis of much research over the past few years has been placed on applications of ideas from Fourier analysis to other areas of analysis, including applied mathematics, differential geometry, dynamical systems, mathematical physics, partial differential equations, probability and several complex variables. New advances continue to be made in research aimed toward understanding basic problems related to maximal functions, multiplier operators and singular integrals which are at the heart of Fourier analysis. This grant will support a conference in Fourier Analysis to be held May 13 -17, 1991 at Princeton University. This conference will draw leading analysts from all over the world, many who were associated with developing the field. Many young researchers will also attend, and the conference should have a strong influence on the research developments of the next generation of mathematicians.