Southeastern Analysis Meeting (SEAM 35)
Southeastern Analysis Meeting (SEAM 35)
批准号:
1900600
负责人:
Timothy Ferguson
金额:
$3.12万
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2019
资助国家:
美国
项目状态:
已结题
起止时间:
2019-01-15 至 2019-12-31
中文摘要
该奖项支持参加2019年3月15日至17日在阿拉巴马州塔斯卡卢萨的阿拉巴马大学举行的“东南分析会议(SEAM 35)”会议。会议的重点是分析的最新发展,特别是在谐波分析、复分析和算子理论领域。讨论的一个主题将是算子论不等式和等周型不等式之间的关系。其他讲者将讨论双盘上的理性函数,这是一个与函数理论、控制工程和电气工程有关的话题。另一个主题是解析函数空间的内函数和零集。进一步的主题是莱布尼兹型规则和双线性估计及其在分析和偏微分方程中的应用。总共将举行六次全体会谈;其他与会者有机会进行20分钟的专题演讲。几位杰出的数学家已同意出席这次会议并发言。该奖项为早期职业研究人员、未被充分代表的群体成员以及没有其他资助支持来源的研究人员提供了参加和参与本次会议并与其他研究人员互动的机会。组委会将通过一系列不同的活动来宣传这一资助机会。更多信息可访问会议网页:https://math.ua.edu/conferences/seam-35/.This该奖项反映了NSF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。
英文摘要
This award supports participation in the conference "Southeastern Analysis Meeting (SEAM 35)" held March 15-17, 2019 at the University of Alabama in Tuscaloosa, Alabama. The conference focuses on recent developments in analysis, especially in the fields of harmonic analysis, complex analysis, and operator theory. One topic discussed will be the relation between operator theoretic inequalities and isoperimetric type inequalities. Other speakers will discuss rational functions on the bidisc, a topic with connections to function theory, control engineering, and electrical engineering. Another subject will be inner functions and zero sets for spaces of analytic functions. A further topic is Leibniz type rules and bilinear estimates and their applications in analysis and partial differential equations. In all, there will be six plenary talks; other participants have the opportunity to present twenty-minute contributed talks.Several distinguished mathematicians have agreed to attend and speak at this conference. This award gives early career researchers, members of underrepresented groups, and researchers without other sources of grant support an opportunity to attend and participate in this conference and to interact with other researchers. The organizing committee will make this funding opportunity known through a number of different activities. More information is available at the conference web page: https://math.ua.edu/conferences/seam-35/.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.
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