Conference: Virginia Operator Theory and Complex Analysis Meeting

该奖项支持将于2023年秋季、2024年秋季和2025年秋季在里士满大学举行的弗吉尼亚算子理论和复杂分析会议。维吉尼亚算符理论与复分析会议成立于1992年，是一个为期一天的会议，聚集了维吉尼亚州、北卡罗来纳州和邻近州的研究人员，他们在分析数学学科内部和邻近的各个领域工作。讨论的主题包括分析的核心领域以及新兴的应用领域，如量子计算。该活动为早期职业研究人员，特别是研究生，提供了结识新的数学同事并向更广泛的受众传播他们的研究思想的机会。同时，这些活动的小规模促进了社区互动，促进了对话和网络的增加，使所有参与者受益。维吉尼亚算子理论与复分析会议是算子理论、复分析、巴拿赫空间和算子代数领域数学家的区域性会议。会议还强调了这些学科与相邻和新兴领域（如量子计算和数学物理）之间的新联系和相互作用。该会议为分析和数学学科的新人们提供了一个友好的环境，并促进了大西洋中部和东南地区分析和相关领域研究人员之间的思想交流。https://votcam.wordpress.comThis奖项反映了美国国家科学基金会的法定使命，并通过使用基金会的智力价值和更广泛的影响审查标准进行评估，认为值得支持。

This award supports the Virginia Operator Theory and Complex Analysis Meeting, to be held at the University of Richmond in Fall 2023, Fall 2024, and Fall 2025. Established in 1992, the Virginia Operator Theory and Complex Analysis Meeting is a one-day event which convenes researchers in Virginia, North Carolina, and neighboring states working in various fields both within and adjacent to the mathematical discipline of analysis. Subjects to be discussed include core areas of analysis as well as emerging application domains such as quantum computing. The event affords early career researchers, especially graduate students, opportunities to meet new mathematical colleagues and to disseminate their research ideas to a wider audience. At the same time, the small size of these events fosters community interaction and promotes increased dialogue and networking for the benefit of all participants.The Virginia Operator Theory and Complex Analysis Meeting is a regional meeting of mathematicians working in the fields of operator theory, complex analysis, Banach spaces, and operator algebras. The meeting also places emphasis on new connections and interactions between these subjects and adjacent and emerging fields such as quantum computing and mathematical physics. The conference offers a welcoming environment for people new to the discipline of analysis and to mathematics and promotes the exchange of ideas among researchers in analysis and related fields in the mid-Atlantic and Southeast regions.https://votcam.wordpress.comThis 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.