Modern Aspects of Complex Analysis and Its Applications

该奖项支持参加复杂分析及其应用的现代方面会议，该会议于2019年8月19日至23日在华盛顿西雅图的华盛顿大学举行。 会议旨在促进专家和在复分析领域工作的早期职业数学家之间的互动。会议的结构将包括一些针对初级研究人员的研讨会式会谈，这些研究人员专注于介绍和讨论该领域的基本思想。组织者正在努力吸引年轻的和少数民族的研究人员参加会议。复分析领域是一个经典的学科，在许多现代数学的根源。多年来，它的边界已经被推向许多不同的，往往令人惊讶的方向：从随机几何对象，分形几何和动力学，离散网络和数据科学。 会议的目标是汇集跨世代的研究人员在复杂的分析领域与各种相关领域，包括随机共形映射，动力系统和几何函数理论。 讨论的主题将包括调和分析，几何测度理论，拟共形映射，度量空间的分析和概率。 更多信息可以在会议网站www.example.com上找到https://www.math.ksu.edu/~pietro/seattle19.html.This奖项反映了NSF的法定使命，并被认为值得通过使用基金会的知识价值和更广泛的影响审查标准进行评估来支持。

This award supports participation in the conference Modern Aspects of Complex Analysis and Its Applications, held at the University of Washington in Seattle, Washington, during August 19-23, 2019. The meeting aims to foster interaction between experts and early-career mathematicians working in the field of complex analysis. The structure of the conference will comprise a number of workshop-style talks directed at beginning researchers that are focused on presenting and discussing fundamental ideas in the field. The organizers are making an effort to attract younger and minority researchers to participate in the conference.The field of complex analysis is a classical discipline at the root of much of modern mathematics. Over the years, its boundaries have been pushed in many different and often surprising directions: from random geometric objects, to fractal geometry and dynamics, to discrete networks and data science. The goal of the conference is to bring together researchers across generational cohorts in the field of complex analysis with various related areas, including random conformal maps, dynamical systems, and geometric function theory. Topics discussed will include harmonic analysis, geometric measure theory, quasiconformal maps, analysis on metric spaces, and probability. More information can be found at the meeting web site https://www.math.ksu.edu/~pietro/seattle19.html.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.