Support for the US participants of the 6th Levy Conference; Technical University of Dresden, Germany; July 2010

支持第六届征费会议的美国参与者；

• 批准号: 1007460
• 负责人: Jan Rosinski
• 金额: $ 1.5万
• 依托单位: University of Tennessee Knoxville
• 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: 2010-05-15 至 2011-04-30
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1007460&HistoricalAwards=false
• 关键词: Support; US; participants; 6th; Levy

The intend of this proposal is to provide partial support for the U.S. participants of the 6th International Conference on Levy Processes. The support is primarily aimed at graduate students, postdocs, junior faculty, women and minorities. The conference is scheduled to be held on July 26-30, 2010 at the Technical University of Dresden, Germany. It follows a companion summer school in Braunschweig, July 22-24, 2010. Levy processes are at the crossroad of many different mathematical disciplines such as Fourier analysis, potential theory, partial differential equations, fractal analysis, and various branches of stochastics. At the same time, Levy processes are now being used in a great variety of scientific and engineering problems, and as a result, a host of new mathematical problems have arisen. Essential use of the theory of Levy processes occur in disparate fields such as mathematical finance, insurance, telecommunications, extreme values theory, quantum theory, meteorology, geophysics, astrophysics, and many other areas. Conferences on Levy Processes foster cross-fertilization of ideas and help researchers to enter into these ares of vital and often interdisciplinary research. A central theme of this proposal is to help make the conference, as well as its satellite summer school, accessible to junior researchers and graduate students in the United States.

该提案的目的是为第六届利维进程国际会议的美国与会者提供部分支持。这项支持主要针对研究生、博士后、初级教师、妇女和少数民族。会议定于2010年7月26日至30日在德国德累斯顿工业大学举行。它遵循了2010年7月22日至24日在布伦瑞克的一个同伴暑期学校。Levy过程是许多不同数学学科的交叉点，如傅立叶分析、势理论、偏微分方程、分形分析和随机学的各个分支。与此同时，Levy过程现在被用于各种各样的科学和工程问题，因此，出现了许多新的数学问题。利维过程理论的基本应用出现在不同的领域，如数学金融，保险，电信，极值理论，量子理论，气象学，天体物理学，天体物理学和许多其他领域。利维过程会议促进思想的交流，并帮助研究人员进入这些至关重要的战神，往往是跨学科的研究。这项建议的一个中心主题是帮助使美国的初级研究人员和研究生能够参加会议及其附属暑期学校。