Horizons in Infinite Dimensional Deterministic and Stochastic Systems with Applications to Engineering; Winter 2009, Los Angeles, CA

无限维确定性和随机系统的视野及其工程应用；

• 批准号: 0838173
• 负责人: Miroslav Krstic
• 金额: $ 1.5万
• 依托单位: University of California-San Diego
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2008
• 资助国家: 美国
• 起止时间: 2008-12-01 至 2009-11-30
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=0838173&HistoricalAwards=false
• 关键词: Horizons; Infinite; Dimensional; Deterministic; Stochastic

A workshop on theoretical developments and engineering applications in the areas of control of infinite-dimensional and stochastic systems will be held at University of California, Los Angeles. The simultaneous interest in these topics originated in the late 1960s, with pioneers such as J.-L. Lions in France and A. V. Balakrishnan in the U.S. laying the mathematical foundations for extending, to partial differential equations, the basic results of Kalman, from a decade earlier, on controllability and optimal control for ODEs. The workshop will bring together researchers working on PDEs and those working on stochastic control, mathematicians and engineers, researchers with interests in mechanics and biology and those with interest in finance, the generation that founded the field and the generation that is carrying it forward towards subjects of increasing mathematical sophistication and engineering relevance. The workshop is anticipated to be a milestone event in sharing of ideas among leading researchers working on the mathematics and control of complex physical systems. The application topics covered will span a broad range, including aerospace/defense systems, biology, and financial systems, all tied though a common mathematical thread.

在洛杉矶分校将举行有关无限维和随机系统控制领域中理论发展和工程应用的研讨会。对这些主题的同时兴趣起源于1960年代后期，例如J.-L。等先驱。法国的狮子和A. V. Balakrishnan在美国奠定了数学基础，以扩展到偏微分方程，从十年来，Kalman的基本结果，从十年来，对ODE的可控性和最佳控制。研讨会将聚集在PDES上工作的研究人员以及从事随机控制，数学家和工程师，对力学和生物学兴趣的研究人员以及对金融兴趣的研究人员，这是创立了这一领域的一代人，该领域以及将其推向对象的领域和一代人数学上的复杂性和工程相关性的增加。预计该研讨会将是一个里程碑事件，可以在研究复杂物理系统的数学和控制的主要研究人员之间共享思想。所涵盖的应用主题将跨越广泛的范围，包括航空/防御系统，生物学和金融系统，所有这些都捆绑在一起。