Frontiers in Nonlinear Waves

非线性波前沿

• 批准号: 1003053
• 负责人: Ildar Gabitov
• 金额: $ 4万
• 依托单位: University of Arizona
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2010
• 资助国家: 美国
• 起止时间: 2010-04-15 至 2012-03-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1003053&HistoricalAwards=false
• 关键词: Frontiers; Nonlinear; Waves

This award supports travel for participants in the conference "Frontiers in Nonlinear Waves," held at the University of Arizona on 26-29 March 2010. The conference centers on:1. Soliton theory and applications2. Coherent structures and wave collapse3. Wave and hydrodynamic turbulence, atmosphere and ocean dynamics4. Pattern formation in materials, fluids, and biology5. Nonlinear optics, laser physics, and optical communications6. Waves in random mediaThe meeting features plenary lectures from twelve leaders in the field, and over thirty invited lectures by other leading researchers. An afternoon session is scheduled for talks by young scientists, and there is an evening poster session for contributed papers. The conference brings together experts from a variety of fields in which methods of nonlinear wave theory are making important contributions. The meeting will attract a diverse audience, expose junior researchers to state of the art research and to important future challenges, and establish connections between researchers working on singularity formation in different areas of applied mathematics. Results of the meeting will be disseminated via publication and video recording. The conference encourages and supports participation by members of groups under-represented in mathematics, junior researchers, and graduate students without other sources of support.Conference web site: http://math.arizona.edu/~nrw/FNW_2010/

该奖项支持参加2010年3月26日至29日在亚利桑那大学举行的“非线性波前沿”会议的与会者的旅行。 会议集中在：1.孤子理论与应用2.相干结构和波动3.波浪和流体动力学湍流，大气和海洋动力学4。材料、流体和生物学中的模式形成5。非线性光学、激光物理学和光通信。随机介质中的波会议的特点是来自该领域12位领导人的全体演讲，以及其他主要研究人员的30多个邀请演讲。 下午的会议安排由年轻科学家进行会谈，晚上的海报会议则供投稿。会议汇集了来自各个领域的专家，其中非线性波动理论的方法做出了重要贡献。 会议将吸引不同的观众，暴露初级研究人员的最先进的研究和重要的未来挑战，并建立研究人员之间的联系，在应用数学的不同领域的奇点形成工作。 会议结果将通过出版物和录像传播。 会议鼓励和支持数学代表性不足的团体成员、初级研究人员和没有其他支持来源的研究生参与。http://math.arizona.edu/~nrw/FNW_2010/