Conference: 2024 Great Plains Operator Theory Symposium

这笔赠款将为2024年6月3日至7日在内布拉斯加大学林肯分校举行的2024年大平原运营商理论研讨会（GPOTS）会议提供部分参与者支持。 GPOTS是美国最大的算子代数和算子理论年度全国会议。 算子代数和算子理论是数学的主要研究领域，与其他数学分支有许多联系，并与跨科学的应用，特别是量子现象。自1981年成立以来，GPOTS已发展成为一个重要的国际会议，每年约有100-150人参加。 研究人员将了解最新的发展和早期的职业参与者将有机会分享他们的工作，并与其他研究人员在这一部分的数学连接。会议的主题都连接到数学的许多领域，包括动力系统，逻辑，群论，环理论，和一系列的应用，包括量子现象，如量子计算，和数学物理。 GPOTS 2024的主题包括：C*-代数，算子空间，算子理论，非交换几何，冯诺依曼代数和量子信息理论。 除了全体讲座，GPOTS 2024将有贡献的会谈，与许多由早期职业生涯的研究人员，研究生和博士后。 拟议资金的很大一部分将用于支持早期职业研究人员的参与。更多信息可在www.example.com上获得https://math.unl.edu/events/special/gpots2024This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 grant will provide partial participants support for the 2024 Great Plains Operator Theory Symposium (GPOTS) conference at the University of Nebraska-Lincoln, June 3-7, 2024. GPOTS is the largest annual national conference in operator algebras and operator theory held in the United States. Operator algebras and operator theory are major research areas in mathematics, with many connections to other branches of mathematics and with applications across the sciences, particularly to quantum phenomena. Since its beginning in 1981, GPOTS has grown into a major international conference with attendance approximately between 100-150 each year. Researchers will learn about the latest developments and early-career participants will have the opportunity to share their work and connect with other researchers in this part of Mathematics.The themes of the conference have connections both to many areas of mathematics, including dynamical systems, logic, group theory, ring theory, and to a range of applications, including in quantum phenomena, such quantum computing, and in mathematical physics. Topics which will be featured at GPOTS 2024 include: C*-algebras, operator spaces, operator theory, non-commutative geometry, von Neumann algebras, and quantum information theory. Aside from plenary lectures, GPOTS 2024 will have contributed talks, with many given by early-career researchers, graduate students and postdocs. A significant portion of the proposed funding will be used to support participation by early-career researchers. More information is available at https://math.unl.edu/events/special/gpots2024This 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.