Twenty-sixth Summer Conference on General Topology and its Applications

第二十六届一般拓扑及其应用夏季会议

• 批准号: 1132426
• 负责人: Ralph Kopperman
• 金额: $ 2.83万
• 依托单位: CUNY City College
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2011
• 资助国家: 美国
• 起止时间: 2011-08-01 至 2013-07-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1132426&HistoricalAwards=false
• 关键词: Twenty; sixth; Summer; Conference; General

The Twenty-sixth Summer Conference on Topology and its Applications will be held at the City College of New York, CUNY, on July 26-29, 2011. The conference series covers many areas in topology. This year's special sessions are in: Dynamics and Applications, Set-Theoretic Topology, Topological Groups and Semigroups, Asymmetric Topology, and Topological Methods in Functional Analysis. Each session has an associated plenary speaker. More details and instructions on how to contribute talks can be found at: http://topann.comyr.com/SumConf2011.htmlWith the invention of calculus came the need to understand limits, continuity, and shapes more general than classical geometric ones. The resulting branch of mathematics is topology, and among its more recent catch phrases is "chaos theory" (related to "dynamics", which studies the results of applying continuous functions repeatedly). In addition to a dynamics session there will be sessions in set-theoretic topology which considers spaces where limits and continuity can be defined, in topological groups and functional analysis which discuss uses of the interplay between topology and algebra. The remaining session is in asymmetric topology, a topic that has become useful in computer logic and the sorts of representations of infinite spaces by those where only a finite number of points can be used, such as with television and computer screens.

第26届拓扑学及其应用夏季会议将于2011年7月26日至29日在纽约城市学院举行。该系列会议涵盖了拓扑学的许多领域。今年的专题会议包括：动力学与应用、集合论拓扑、拓扑群与半群、非对称拓扑和泛函分析中的拓扑方法。每届会议都有一名相关的全体发言人。关于如何参与演讲的更多细节和说明可以在http://topann.comyr.com/SumConf2011.htmlWith上找到。微积分的发明是为了理解比经典几何更普遍的极限、连续性和形状。由此产生的数学分支是拓扑学，其最近的流行语之一是“混沌理论”（与“动力学”有关，研究重复应用连续函数的结果）。除了动力学课程外，还有集论拓扑学课程，它考虑了可以定义极限和连续性的空间，还有拓扑群和泛函分析课程，讨论了拓扑和代数之间相互作用的用途。剩下的部分是关于非对称拓扑的，这个主题在计算机逻辑和无限空间的各种表示中变得很有用，只有有限数量的点可以使用，比如电视和计算机屏幕。