Riemann-Roch in Characteristic One and Related Topics

约翰霍普金斯大学数学系与日美合作。数学研究所（JAMI）计划于2019年10月14日至20日这一周组织一次题为“黎曼-罗氏特征一及相关主题”的研讨会。本次会议将是本系2019年秋季学期的主要科学活动，也是日美合作的主要活动。申请2019-20学年的奖学金。约翰霍普金斯大学数学系一直是国际数学研究中心，自1988年以来一直与日本、美国、日本和日本等国家进行着卓有成效的合作。数学研究所。JAMI是一个国际知名的科学机构，总部设在约翰霍普金斯大学，其主要目标是扩大教育和刺激各级数学家的研究，并通过广泛的数学项目促进数学研究领域的合作。非交换算术几何、热带几何、拓扑论和数理逻辑、优化和博弈论等领域之间的相互作用在过去几年中迅速成熟，并产生了非常令人兴奋的结果。在约翰霍普金斯大学组织一个研讨会似乎是非常及时的，其目的是协调这些不同的研究领域，并有一个共同的目标，结果证明与黎曼假设（RH）密切相关。更多信息可以在https://mathematics.jhu.edu/events/jami/This上找到，该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知识价值和更广泛的影响审查标准进行评估，被认为值得支持。

The Johns Hopkins Mathematics Department jointly with the Japan-U.S. Mathematics Institute (JAMI) plan to organize a workshop on the week of October 14-20 2019 with the title "Riemann-Roch in Characteristic One and Related Topics." This meeting will be a main scientific activity for the department in the Fall semester 2019 and a principal activity of the Japan-U.S. Institute for the academic year 2019-20. The Johns Hopkins mathematics department has always been an international center for mathematical research cooperating fruitfully (since 1988) with the Japan-U.S. Mathematics Institute. JAMI is an internationally renowned scientific Institution based at Johns Hopkins University, whose main goal is to broaden the education and stimulate the research of mathematicians at all levels of seniority and to foster collaboration in mathematical research through a broad spectrum of programs in mathematics.The interactions between the fields of noncommutative arithmetic geometry, tropical geometry, the theory of toposes and mathematical logic, optimization and game theory have matured quite rapidly in the last few years and have produced very exciting results. It seems quite timely to organize a workshop at Johns Hopkins University, with the goal of coordinating these diverse research areas and with a common aim that turns out to be deeply related to the Riemann Hypothesis (RH).More information can be found at https://mathematics.jhu.edu/events/jami/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.