Travel Support: Variational Analysis and Geometric Methods in Optimal Control (Special Session of IEEE Conference on Decision and Control); Las Vegas, Nevada

差旅支持：最优控制中的变分分析和几何方法（IEEE决策与控制会议特别会议）；

• 批准号: 0245279
• 负责人: Qiji Zhu
• 金额: $ 0.8万
• 依托单位: Western Michigan University
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2003
• 资助国家: 美国
• 起止时间: 2003-02-15 至 2004-01-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=0245279&HistoricalAwards=false
• 关键词: Travel; Support; Variational; Analysis; Geometric

NSF Award Abstract - DMS-0245279Mathematical Sciences: Variational Analysis and Geometric Methods in Optimal ControlAbstract0245279 ZhuControl theory has numerous applications in various fields of science and engineering, and has stimulated the development of many new ideas and methods. In the past thirty years, two important lines of research in the study of optimal control and nonlinear control problems have been the so-called "differential-geometric" and "variational" approaches. During the last decade, these two approaches have been brought together in work by many researchers dealing with stabilization and optimal control. This award supports travel for participants in a special cluster of sessions devoted to work on these techniques within the setting offered by the 41st Conference on Decision and Control (CDC) of the Institute of Electrical and Electronic Engineers (IEEE). The sessions will bring together American and foreign researchers working in this growing field. The lectures will deal with geometric methods, variational methods, and diverse applications in the areas of aerodynamics, biomedical systems, semi-definite optimization, multi-objective optimal control, semi-conductor design, and approximations. The discussions will facilitate the exchange of ideas and collaborative research and will help identify research directions with significant potential applications in industry and other related fields.

NSF奖摘要-DMS -0245279女性科学：最佳控制ABSTRACTABSTRACTABSTRACTABSTRACT0245279的变异分析和几何方法在科学和工程领域都有许多应用，并刺激了许多新思想和方法的发展。 在过去的三十年中，最佳控制和非线性控制问题研究中的两种重要研究是所谓的“差分几何”和“变分”方法。 在过去的十年中，许多研究人员正在将这两种方法汇集在一起​​，这些研究人员正在处理稳定和最佳控制。 该奖项为参与者提供了一系列特别的会议群体的旅行，该会议专门为这些技术在第41届决策与控制会议（CDC）提供的设置中工作，电气和电子工程师研究所（IEEE）。 这些会议将使在这个不断发展的领域工作的美国和外国研究人员聚集在一起。这些讲座将处理几何方法，变分方法以及在空气动力学，生物医学系统，半明确优化，多目标最佳控制，半导体设计和近似值的领域中的不同应用。 讨论将促进思想和协作研究的交流，并有助于确定具有行业和其他相关领域潜在应用的研究方向。