Conference: Midwest Several Complex Variables Conference at Ohio State University

2023年中西部几个复杂变量会议将于2023年4月28日至30日在俄亥俄州立大学哥伦布校区举行。中西部几个复杂变量会议系列会议有着悠久的传统，是复杂分析和相关领域的主要区域会议。该活动为该领域的顶尖专家和初级研究人员提供了充分的机会相互交流，并开展新的合作项目。该奖项提供经费，用于支付参赛者在没有其他外部支持来源的情况下的旅费和住宿费，特别是研究生和早期职业数学家。活动重点是几个复变量的界面、调和分析、算符理论、泛函分析和复杂几何的最新发展。几个突出的主题包括Bergman空间和Bergman投影(和其他正则算子)的意外映射性质，具有极小光滑性的区域上的奇异积分，Cauchy-Riemann算子在新几何环境下的可解性，CR复杂性理论，以及多个复变量的正则度量。除了受邀的演讲外，会议活动将为与会者提供一个令人振奋的环境，讨论这些领域有希望的新方向。为研究生举办的海报会议将提供展示他们的工作和与未来同事见面的机会，field.https://sites.google.com/view/mwscv-2023This奖项反映了国家科学基金会的法定使命，并通过使用基金会的智力优势和更广泛的影响审查标准进行评估，被认为值得支持。

The 2023 Midwest Several Complex Variables Conference will be held April 28-30, 2023 on the Columbus campus of Ohio State University. The Midwest Several Complex Variables conference series has a long tradition serving as the primary regional meeting in complex analysis and related areas. The event provides ample opportunity for leading experts in the field and junior researchers to interact with each other and to pursue new collaborative projects. This award provides funding to cover travel expenses and accommodation of participants without access to other sources of external support, particularly graduate students and early career mathematicians.The event focuses on recent developments at the interface of several complex variables, harmonic analysis, operator theory, functional analysis, and complex geometry. Several of the highlighted topics include Bergman spaces and unexpected mapping properties of the Bergman projection (and other canonical operators), singular integrals on domains with minimal smoothness, solvability of the Cauchy-Riemann operator in new geometric settings, CR complexity theory, and canonical metrics in several complex variables. In addition to the invited talks, conference activities will offer a stimulating environment for participants to discuss promising new directions in these areas. A poster session for graduate students will afford an opportunity to present their work and meet future colleagues in the field.https://sites.google.com/view/mwscv-2023This 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.