International Conference on Spectral & High Order Methods 1998

国际光谱会议

• 批准号: 9727879
• 负责人: David Gottlieb
• 金额: $ 1.09万
• 依托单位: Brown University
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 1997
• 资助国家: 美国
• 起止时间: 1997-09-01 至 1998-08-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=9727879&HistoricalAwards=false
• 关键词: International; Conference; Spectral; & Order

DMS 9727879 International Conference on Spectral and High Order Methods, 1998 ICOSAHOM98 will be the fourth International Conference On Spectral And High Order Methods. The first three meetings were held in Como, Italy in June 1989, Montpellier France in June 1992 and Houston Texas in June 1995. With a frequency of three years ICOSAHOM has played the role of an international focal point in the field of spectral and high order methods and the conference and its proceedings have proven to be essential to researchers active in developing new algorithms as well as those that implement high order methods to solve realistic problems of interest to scientists and engineers. The objective of the conference is to bring together researchers with interest in the theoretical, applied and computational aspects of high order and spectral methods. Subjects include, but are not limited to, spectral methods, high-order finite difference and finite element methods, h-p finite element methods and wavelet based methods for the solution of partial differential equations. Applications include electromagnetics, fluid and structural dynamics problems, efficient solvers and preconditioners for high order methods and parallel aspects of spectral and high order methods. It is anticipated that the participants will include physicists, mathematicians, scientists and engineers from many other areas involving and utilizing spectral and high order methods.

DMS 9727879国际光谱和高级方法会议，1998 ICOSAHOM98将是第四届国际光谱和高级方法会议。前三次会议于1989年6月在意大利科莫举行，1992年6月在法国蒙彼利埃和1995年6月的休斯顿得克萨斯州举行。伊卡霍姆（Icosahom）在三年的频率中发挥了国际焦点的作用工程师。 会议的目的是将研究人员汇集到对高级和光谱方法的理论，应用和计算方面的兴趣。 受试者包括但不限于光谱方法，高阶有限差和有限元方法，H-P有限元方法和基于小波的偏微分方程解决方案的方法。应用包括电磁学，流体和结构动力学问题，高阶方法的有效求解器和预处理以及光谱和高阶方法的平行方面。预计参与者将包括来自许多其他领域的物理学家，数学家，科学家和工程师，涉及光谱和高级方法。