Mathematical Sciences: The Numerical Solution of Volterra and Delay Equations; May 22-25, 1996; Tempe, Arizona

数学科学：Volterra 和时滞方程的数值解；

• 批准号: 9505462
• 负责人: Alan Feldstein
• 金额: $ 1万
• 依托单位: Arizona State University
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 1995
• 资助国家: 美国
• 起止时间: 1995-09-01 至 1996-08-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=9505462&HistoricalAwards=false
• 关键词: Mathematical; Sciences; Numerical; Solution; Volterra

9505462 Feldstein This award will provide partial support for the Second International Conference on the Numerical Solution of Volterra and Delay Equations to be held at Arizona State University in Tempe, Arizona from May 22-25, 1996. The subject of Volterra equations includes functional differential equations (delay, advanced, and neutral), Volterra integral equations, and Volterra integro-differential equations. These equatiols have found applications as models in many areas of science and engineering such as biomathematics and medical science, control theory, electrodynamics, neutron transport, theory, oscillation theory, and viscoelasticity. Since the solutions to such equations can rarely be obtained in closed form, computational techniques must be used; hence the focus of the conference will be on computational methods. The three main themes of the conference will be convergence and order properties, stability analysis, and implementation problems. The program will include invited presentations and contributed talks, as well as organized mini-symposia and panel discussions. The conference will bring together leading scholars in this field from the international community and participants will include both junior researchers and senior experts.

小行星9505462 这笔款项将为第二国际提供部分支持。 沃尔泰拉和延迟方程数值解会议 将于5月22日至25日在亚利桑那州滕佩的亚利桑那州立大学举行， 1996. 沃尔泰拉方程的主题包括泛函微分 方程（延迟，先进，和中立），沃尔泰拉积分方程，和 沃尔泰拉积分微分方程 这些方程式发现 在许多科学和工程领域中作为模型的应用， 生物数学和医学，控制理论，电动力学， 中子输运、理论、振荡理论和粘弹性。 以来 这种方程的解很少能以封闭形式获得， 必须使用计算技术;因此会议的重点是 将是计算方法。 的三大主题 会议将是收敛性和秩序的性质，稳定性分析， 执行问题。 该计划将包括邀请演讲 并提供了会谈，以及组织的小型研讨会和小组讨论会 讨论。 会议将汇集这方面的主要学者， 与会者将包括来自国际社会的 初级研究员和高级专家。