Wabash Seminar and Miniconference

Wabash 研讨会和小型会议

• 批准号: 1200801
• 负责人: Zhong-Jin Ruan
• 金额: $ 4.5万
• 依托单位: University of Illinois at Urbana-Champaign
• 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: 2012-06-01 至 2017-05-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1200801&HistoricalAwards=false
• 关键词: Wabash; Seminar; Miniconference

This award provides support to defray expenses of participants in the Wabash Seminar and associated annual Miniconferences during the period 2012-2014. The Wabash Seminar will meet four times each year at the Wabash College in Crawfordsville, Indiana, two in spring and two in fall. The associated Miniconference will be held each fall at the IUPUI campus in Indianapolis. The Wabash Seminar and Miniconferences bring together both experienced and junior researchers, including graduate students, and postdocs to discuss recent work and advances in analysis. The meetings take advantage of the presence of strong groups of operator algebraists and operator theorists in the Midwest region. The Wabash seminar series offers an excellent opportunity for junior researchers and graduate students to be exposed to, and informed about, the latest major mathematical developments in Modern Analysis. This exposure often serves to develop their mathematical taste and to influence very beneficially the future directions of their research. The seminar has also helped develop collaborative efforts between the specialists invited to address it and researchers in this geographical area. Scientifically, there is potential for advances in operator algebras and operator theory and their related disciplines.

该奖项为2012年至2014年期间的Wabash研讨会和相关年度微型童子奖提供了支持参与者的支付费用的支持。瓦巴什研讨会每年将在印第安纳州克劳福德斯维尔的瓦巴什学院举行四次聚会，春季两次，秋天两次。相关的小会议将每年秋天在印第安纳波利斯的IUPUI校园举行。瓦巴什（Wabash）研讨会和微型童子仪将经验丰富的和初级研究人员（包括研究生）和博士后汇集在一起​​，讨论了最近的工作和分析进展。会议利用了中西部地区强大的操作员代数主义者和经营理论家的存在。 Wabash研讨会系列为初级研究人员和研究生提供了一个绝佳的机会，并了解了现代分析中最新的主要数学发展，并了解到并获悉。这种暴露通常可以发展其数学口味，并在其研究的未来方向上非常有益地影响。该研讨会还有助于在邀请解决该地理区域的专家之间进行合作努力。从科学上讲，运营商代数和操作者理论及其相关学科的进展有潜力。