Workshop on Analysis, Approximation Theory, Operator Theory and their Interactions

分析、近似理论、算子理论及其相互作用研讨会

基本信息

批准号：
1800794
负责人：
Rodica Costin
金额：
$ 2.4万
依托单位：
Ohio State University
依托单位国家：
美国
项目类别：
Standard Grant
财政年份：
2018
资助国家：
美国
起止时间：
2018-01-01 至 2018-12-31
项目状态：
已结题

来源：
https://www.nsf.gov/awardsearch/showAward?AWD_ID=1800794&HistoricalAwards=false
关键词：
Workshop Analysis Approximation Theory Operator

项目摘要

This award provides funding to help defray the expenses of participants in the "Workshop on Analysis, Approximation Theory, Operator Theory and their Interactions", a meeting that will take place during March 13-16, 2018, on the campus of Ohio State University, Columbus, Ohio. Additional information about the conference can be found on the website http://u.osu.edu/costin.10/The Workshop on Analysis, Approximation Theory, Operator Theory and their Interactions will engage participants in an interesting blend of approximation theory, operator theory, and general analysis. It is intended to provide opportunities for interaction among workers in these areas, to set future research directions and provide an opportunity for young workers to learn important aspects of the field. The latter will be accomplished by a series of expository lectures by leading experts. The following subareas will be emphasized during the workshop: orthogonal polynomials and systems, wavelet theory (and its use in approximation of Besov and Sobolev spaces), special functions, interpolation of operators, s-numbers and entropy numbers for operators on Banach spaces and their approximations, nuclear operators, eigenvalues of operators (including non-selfadjoint) and applications of approximation and operator theory. This will be an important conference on approximation and operator theory that will significantly impact the future interaction of these fields.

该奖项提供资金，帮助支付“分析、近似理论、算子理论及其相互作用研讨会”参与者的费用，该会议将于 2018 年 3 月 13 日至 16 日在俄亥俄州立大学校园举行，俄亥俄州哥伦布市。有关会议的更多信息，请访问网站 http://u.osu.edu/costin.10/ 分析、逼近理论、算子理论及其相互作用研讨会将使参与者参与逼近理论、算子理论的有趣融合理论和一般分析。它的目的是为这些领域的工作者提供互动的机会，确定未来的研究方向，并为年轻工作者提供学习该领域重要方面的机会。后者将通过领先专家的一系列说明性讲座来完成。研讨会将强调以下子领域：正交多项式和系统、小波理论（及其在 Besov 和 Sobolev 空间逼近中的应用）、特殊函数、算子插值、Banach 空间及其算子的 s 数和熵数近似、核算子、算子特征值（包括非自共轭）以及近似和算子理论的应用。这将是关于近似和算子理论的重要会议，将对这些领域未来的相互作用产生重大影响。