Southwestern Center for Arithmetical Algebraic Geometry

西南算术代数几何中心

• 批准号: 0207478
• 负责人: Douglas Ulmer
• 金额: $ 72.18万
• 依托单位: University of Arizona
• 依托单位国家: 美国
• 项目类别: Continuing Grant
• 财政年份: 2002
• 资助国家: 美国
• 起止时间: 2002-09-01 至 2006-08-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=0207478&HistoricalAwards=false
• 关键词: Southwestern; Center; Arithmetical; Algebraic; Geometry

The Southwestern Center for Arithmetical Algebraic Geometry was founded in 1997 with support from a Group Infrastructure Grant from the National Science Foundation. The organizing premise was that bycreatively deploying the current concentration of research strength in Arithmetical Algebraic Geometry in the Southwest, we could recreate, outside of the traditional centers, some of the best aspects of the best programs for the benefit of our own research and that of students and post-docs, both locally and nationally. Our premise that it is possible to recreate in concentrated form the virtues of the traditional centers has been amply demonstrated to be correct. The current project will build on this base and will contribute to research and education in a wider area of mathematics and across the country.The principal goals of the project are: to spread our model of a concentrated, interactive, and highly collaborative center to other areas of mathematics and other areas of the country; to develop and distribute high-quality reusable components from the Arizona Winter School and our distinguished lecture series (such as lecture notes, project descriptions, and video footage of lectures); and to continue to serve our constituency of advanced graduate students and post-docs in arithmetical algebraic geometry.

西南算术代数几何中心成立于1997年，得到了美国国家科学基金会的基础设施资助。 组织的前提是，通过创造性地部署西南地区算术代数几何研究力量的当前集中，我们可以在传统中心之外重新创建一些最佳方案的最佳方面，以利于我们自己的研究以及学生和博士后的研究，无论是当地还是全国。 我们的前提是，有可能以集中的形式重新创造传统中心的美德，这已经充分证明是正确的。 目前的项目将建立在这个基础上，并将有助于研究和教育在更广泛的数学领域和全国各地的主要目标是：传播我们的模式集中，互动，高度合作的中心，以其他领域的数学和其他地区的国家。开发和分发来自亚利桑那州冬季学校和我们杰出的系列讲座的高质量可重复使用的组件（如课堂讲稿，项目描述和视频录像的讲座），并继续为我们的先进的研究生和博士后在算术代数几何选区。