U.S.-Argentina Program: Harmonic Analysis and Numerical Analysis Problems in MRI and PDE

美国-阿根廷项目：MRI 和 PDE 中的调和分析和数值分析问题

• 批准号: 0126272
• 负责人: Ricardo Nochetto
• 金额: --
• 依托单位: University of Maryland, College Park
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2002
• 资助国家: 美国
• 起止时间: 2002-06-01 至 2006-12-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=0126272&HistoricalAwards=false
• 关键词: U.S.; Argentina; Program; Harmonic; Analysis

0126272NochettoThis US-Argentina award will fund a collaborative project between Dr. Ricardo H. Nochetto, University of Maryland, College Park (UMCP), in collaboration with Drs. Hugo A. Aimar and Eleonar O. Harboure, Instituto de Matematica Aplicada del Litoral (IMAL), Universidad Nacional del Litoral in Santa Fe, Argentina, and Dr. Carlos Cabrelli of FCEyN, Universidad de Buenos Aires in Argentina. Their research is a mix of classical and functional analysis as applied to the practical, numerical solution of partial differential equations (PDE). The problem is one of approximating solutions by means of mathematical objects that can be computed. This project will build upon the strengths and complementary interests of each group, to collaborate on the topics of harmonic and numerical analysis. UMCP has expertise on adaptivity for linear and nonlinear PDE as well as basic wavelet theory and applications. The IMAL has expertise on wavelet applications to PDE and Besov spaces. They will facilitate an ongoing collaboration by bringing both sides together for six visits over two years. In addition, they will include advanced graduate students and postdocs. This pairing will promote the cross-fertilization of ideas and techniques between the two research areas, institutions and countries.

0126272 Nochettothis Us-Argentina Award将资助马里兰大学Ricardo H. Nochetto博士，大学公园（UMCP）之间的合作项目，并与Drs合作。 Hugo A. Aimar和Eleonar O. Harboure，Matematica aplicada del Litoral（IMAL），圣达菲的Nacional del Litoral大学，阿根廷，阿根廷的Carlos Cabrelli博士，阿根廷的Buenos Aires Fceyn，fceyn的Carlos Cabrelli博士。 他们的研究是应用于偏微分方程（PDE）的实用数值解的经典和功能分析的混合。 问题是可以计算的数学对象近似解决方案之一。该项目将基于每个小组的优势和互补利益，以协作谐波和数值分析主题。 UMCP对线性和非线性PDE的适应性以及基本小波理论和应用具有专业知识。 IMAL在PDE和BESOV空间方面具有专业知识。 他们将在两年内将双方召集六次访问，从而促进持续的合作。 此外，它们还将包括高级研究生和博士后。 这种配对将促进两个研究领域，机构和国家之间的思想和技术的交叉侵入。