Midwest Representation Theory Conference 2021/2022
2021/2022 中西部表征理论会议
基本信息
- 批准号:2137037
- 负责人:
- 金额:$ 2.5万
- 依托单位:
- 依托单位国家:美国
- 项目类别:Standard Grant
- 财政年份:2022
- 资助国家:美国
- 起止时间:2022-02-15 至 2023-01-31
- 项目状态:已结题
- 来源:
- 关键词:
项目摘要
This award supports the Midwest Representation Theory Conference, to be held March 11-13, 2022 at the University of Michigan. The conference will gather established experts, recent Ph.D.s, and graduate students to discuss and disseminate new results in the broad area of representation theory of local and adelic points of algebraic groups, a fundamental subject in mathematics, with many applications both inside and outside mathematics. The conference will be the latest in a sequence of conferences that have consistently provided a forum in which students and experts alike present and discuss state-of-the-art-work in the discipline.The conference features invited talks from a diverse cohort of speakers, including several young researchers working in a broad range of topics, as well as contributed talks. Speakers' specialties range widely, with two broad themes being supercuspidal representations, and automorphic forms and L-functions. Supercuspidal representations are the fundamental building blocks of admissible representations of rational points of groups over local fields, and they typically appear as ramified local components of automorphic representations of adelic groups. These, along with their associated L-functions, are central objects of study in modern number theory. The conference website is https://homepage.divms.uiowa.edu/~mkrishna/2022mrtc/.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.
该奖项支持将于2022年3月11日至13日在密歇根大学举行的中西部代表理论会议。会议将聚集专家,最近的博士和研究生,讨论和传播新的成果,在广泛领域的代表性理论的地方和adelic点的代数群,数学的一个基本课题,与许多应用内外的数学。该会议将是一系列会议中的最新一次,这些会议一直为学生和专家提供一个论坛,让他们展示和讨论该学科的最新成果。会议邀请了来自不同演讲者群体的演讲,包括几位从事广泛主题工作的年轻研究人员,以及贡献的演讲。演讲者的专业范围很广,有两个广泛的主题是超尖点表示,自守形式和L-函数。超尖点表示是局部域上群的有理点的可容许表示的基本组成部分,它们通常表现为阿德利克群的自守表示的分歧局部分支。这些,沿着与它们相关的L-函数,是现代数论研究的中心对象。会议网站是https://homepage.divms.uiowa.edu/~mkrishna/2022mrtc/.This奖反映了NSF的法定使命,并已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的支持。
项目成果
期刊论文数量(0)
专著数量(0)
科研奖励数量(0)
会议论文数量(0)
专利数量(0)
数据更新时间:{{ journalArticles.updateTime }}
{{
item.title }}
{{ item.translation_title }}
- DOI:
{{ item.doi }} - 发表时间:
{{ item.publish_year }} - 期刊:
- 影响因子:{{ item.factor }}
- 作者:
{{ item.authors }} - 通讯作者:
{{ item.author }}
数据更新时间:{{ journalArticles.updateTime }}
{{ item.title }}
- 作者:
{{ item.author }}
数据更新时间:{{ monograph.updateTime }}
{{ item.title }}
- 作者:
{{ item.author }}
数据更新时间:{{ sciAawards.updateTime }}
{{ item.title }}
- 作者:
{{ item.author }}
数据更新时间:{{ conferencePapers.updateTime }}
{{ item.title }}
- 作者:
{{ item.author }}
数据更新时间:{{ patent.updateTime }}
Stephen DeBacker其他文献
Stephen DeBacker的其他文献
{{
item.title }}
{{ item.translation_title }}
- DOI:
{{ item.doi }} - 发表时间:
{{ item.publish_year }} - 期刊:
- 影响因子:{{ item.factor }}
- 作者:
{{ item.authors }} - 通讯作者:
{{ item.author }}
{{ truncateString('Stephen DeBacker', 18)}}的其他基金
FRG: Collaborative Research: Characters, Liftings, and Types: Investigations in p-adic Representation Theory
FRG:协作研究:特征、提升和类型:p-adic 表示理论的调查
- 批准号:
0854897 - 财政年份:2009
- 资助金额:
$ 2.5万 - 项目类别:
Standard Grant
Topics in Harmonic Analysis on Reductive p-adic Groups
约简 p 进群调和分析专题
- 批准号:
0500667 - 财政年份:2005
- 资助金额:
$ 2.5万 - 项目类别:
Standard Grant
Topics in Harmonic Analysis for Reductive P-adic Groups
还原 P 进群的调和分析主题
- 批准号:
0345121 - 财政年份:2003
- 资助金额:
$ 2.5万 - 项目类别:
Continuing Grant
Topics in Harmonic Analysis for Reductive P-adic Groups
还原 P 进群的调和分析主题
- 批准号:
0200542 - 财政年份:2002
- 资助金额:
$ 2.5万 - 项目类别:
Continuing Grant
Mathematical Sciences Postdoctoral Research Fellowships
数学科学博士后研究奖学金
- 批准号:
9804375 - 财政年份:1998
- 资助金额:
$ 2.5万 - 项目类别:
Fellowship Award
相似海外基金
Wonderful Varieties, Hyperplane Arrangements, and Poisson Representation Theory
奇妙的品种、超平面排列和泊松表示论
- 批准号:
2401514 - 财政年份:2024
- 资助金额:
$ 2.5万 - 项目类别:
Continuing Grant
The 2nd brick-Brauer-Thrall conjecture via tau-tilting theory and representation varieties
通过 tau 倾斜理论和表示变体的第二个砖-布劳尔-萨尔猜想
- 批准号:
24K16908 - 财政年份:2024
- 资助金额:
$ 2.5万 - 项目类别:
Grant-in-Aid for Early-Career Scientists
Conference: Representation Theory and Related Geometry
会议:表示论及相关几何
- 批准号:
2401049 - 财政年份:2024
- 资助金额:
$ 2.5万 - 项目类别:
Standard Grant
Combinatorial Representation Theory of Quantum Groups and Coinvariant Algebras
量子群与协变代数的组合表示论
- 批准号:
2348843 - 财政年份:2024
- 资助金额:
$ 2.5万 - 项目类别:
Standard Grant
Higher Representation Theory and Subfactors
更高表示理论和子因素
- 批准号:
2400089 - 财政年份:2024
- 资助金额:
$ 2.5万 - 项目类别:
Standard Grant
Local Geometric Langlands Correspondence and Representation Theory
局部几何朗兰兹对应与表示理论
- 批准号:
2416129 - 财政年份:2024
- 资助金额:
$ 2.5万 - 项目类别:
Standard Grant
Representation Theory and Symplectic Geometry Inspired by Topological Field Theory
拓扑场论启发的表示论和辛几何
- 批准号:
2401178 - 财政年份:2024
- 资助金额:
$ 2.5万 - 项目类别:
Standard Grant
Representation Theory and Geometry in Monoidal Categories
幺半群范畴中的表示论和几何
- 批准号:
2401184 - 财政年份:2024
- 资助金额:
$ 2.5万 - 项目类别:
Continuing Grant
Development of a Causality Analysis Method for Point Processes Based on Nonlinear Dynamical Systems Theory and Elucidation of the Representation of Information Processing in the Brain
基于非线性动力系统理论的点过程因果分析方法的发展及大脑信息处理表征的阐明
- 批准号:
22KJ2815 - 财政年份:2023
- 资助金额:
$ 2.5万 - 项目类别:
Grant-in-Aid for JSPS Fellows
New Tendencies of French Film Theory: Representation, Body, Affect
法国电影理论新动向:再现、身体、情感
- 批准号:
23K00129 - 财政年份:2023
- 资助金额:
$ 2.5万 - 项目类别:
Grant-in-Aid for Scientific Research (C)