Mathematical Sciences Research Equipment 1989

数学科学研究仪器1989

• 批准号: 8905611
• 负责人: Herve Jacquet
• 金额: $ 3.5万
• 依托单位: Columbia University
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 1989
• 资助国家: 美国
• 起止时间: 1989-07-01 至 1991-06-30
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=8905611&HistoricalAwards=false
• 关键词: Mathematical; Sciences; Research; Equipment; 1989

This is a grant under the Scientific Computing Research Equipment for the Mathematical Sciences program of the Division of Mathematical Sciences of the National Science Foundation. This program supports the purchase of special purpose computing equipment dedicated to the conduct of research in the mathematical sciences. This equipment is required for several research projects and would be difficult to justify for one project alone. Support from the National Science Foundation is coupled with discounts and contributions from manufacturers and with substantial cost-sharing from the institutions submitting the proposal. This program is an example of academic, corporate, and government cooperation in the support of basic research in the mathematical sciences. This equipment will be used to support four research projects in the Department of Mathematics at Columbia University: Computational Studies of Automorphic Forms, directed by Isaac Efrat, Dorian Goldfeld, Herve Jacquet, Peter Sarnak, and Andrew Winkler; Accurate Perturbative Bounds in Dynamical Systems, directed by David Rana; Geometric study of Three-Manifolds, directed by Craig Hodgson; and Presentations and Fundamental Domains for Arithmetic Kleinian Groups, directed by Ted Chinburg.

这是科学计算研究基金会的一笔拨款 该司数学科学方案的设备 国家科学基金会的数学科学。 该计划支持购买专用计算 专门用于研究的设备， 数学科学 该设备需要几个 研究项目，并将很难证明一个 项目独自。 国家科学基金会的支持是 再加上制造商的折扣和贡献， 由提交报告的机构分摊大量费用， 这个提议 该计划是学术，企业， 与政府合作，支持基础研究， 数学科学 该设备将用于支持四项研究 哥伦比亚大学数学系的项目： 自守形式的计算研究，艾萨克指导 埃夫拉，多里安·戈德菲尔德，埃尔韦·雅凯，彼得·萨纳克和安德鲁 动力系统中的精确扰动界， 由大卫拉纳指导;三维流形的几何研究， 导演：克雷格·霍奇森（Craig Hodgson），《演讲与基础》（Presentations and Fundamental） Domain for Arithmetic Kleinian Groups（算术Kleinian群的域），Ted Chinburg.