Conference on "Diophantine Geometry and Arithmetic Dynamics"

“丢番图几何与算术动力学”会议

• 批准号: 1203983
• 负责人: Victor Kolyvagin
• 金额: $ 5万
• 依托单位: CUNY Graduate School University Center
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2012
• 资助国家: 美国
• 起止时间: 2012-03-01 至 2013-02-28
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1203983&HistoricalAwards=false
• 关键词: Conference; Diophantine; Geometry; Arithmetic; Dynamics

There will be a broad conference on "Arithmetic geometry and dynamical systems," at the City University of New York during the period May 29- June 1, 2012. Information about the conference can be found at http://math.gc.cuny.edu/conferences/szpirofest.htmlThe conference will focus on the following three major themes and their interconnections: "unlikely intersections in algebraic groups," "non-abelian Chabouty method," and "arithmetic dynamics." Such a conference is particularly timely in view of the many recent breakthroughs in these subjects.Solving Diophantine equations, i.e., finding solutions in rational integers of polynomial equations is one of the earliest branches of mathematics. The CUNY conference on Diophantine geometry and dynamical systems will survey the most recent advances in this ancient subject. All the conference topics are central to number theory and extremely active subjects of current research. By bringing together leaders in these areas, the hope is to further inspire cross-fertilization among these closely connected, fundamental areas of mathematics. A major goal would be to encourage younger researchers and graduate students to attend, so as to introduce them to a very active field and to prepare them for further research.

2012 年 5 月 29 日至 6 月 1 日期间，纽约城市大学将举办一场关于“算术几何和动力系统”的大型会议。有关会议的信息可以在 http://math.gc.cuny 上找到。 .edu/conferences/szpirofest.html 会议将重点讨论以下三大主题及其相互联系：“代数群中不太可能的交集”、“非阿贝尔 Chabouty”方法”和“算术动力学”。鉴于这些学科最近取得的许多突破，这样的会议显得尤为及时。 求解丢番图方程，即寻找多项式方程有理整数的解，是数学最早的分支之一。纽约市立大学关于丢番图几何和动力系统的会议将调查这一古老学科的最新进展。所有会议主题都是数论的核心和当前研究中极为活跃的主题。通过汇集这些领域的领导者，我们希望进一步激发这些紧密相连的数学基础领域之间的交叉融合。一个主要目标是鼓励年轻的研究人员和研究生参加，以便向他们介绍一个非常活跃的领域，并为他们进一步的研究做好准备。