Rocky Mountain Dynamical Systems Conference

落基山动力系统会议

• 批准号: 1502372
• 负责人: Todd Fisher
• 金额: $ 2.4万
• 依托单位: Brigham Young University
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2015
• 资助国家: 美国
• 起止时间: 2015-04-01 至 2016-03-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1502372&HistoricalAwards=false
• 关键词: Rocky; Mountain; Dynamical; Systems; Conference

This award supports participation in the "Rocky Mountain Dynamical Systems Conference," held on June 8-11, 2015, in Provo, Utah. The mathematical field of dynamical systems provides fundamental ideas and tools for the modeling, analysis, and prediction of complex phenomena. Theoretical development in nonlinear dynamics has been in the forefront in many areas of scientific endeavor such as environmental fluid dynamics, geophysical flows, climate dynamics, networks of neurons, genetics, and physiology. The purpose of this conference is to nurture high quality scientific activity, to strengthen scientific collaboration, and to stimulate interest among young scientists, students, and those from underrepresented groups working in the field of dynamical systems. As the discipline of dynamical systems has matured, it has divided into many subfields such as smooth, topological, complex, Hamiltonian, symbolic, ergodic, etc. However, solutions to important dynamical problems increasingly require techniques from various areas of mathematics, and progress in the field will be catalyzed by more collaborative research. The conference will not focus on a specific area of dynamical systems, but instead will invite speakers from diverse areas in the subject. This will help provide a venue to develop collaborations from various research areas within dynamical systems.Conference web page: math.byu.edu/~tfisher/sites/rmdsc15index.html

该奖项支持参加2015年6月8日至11日在犹他州普罗沃举行的“落基山动力系统会议”。动态系统的数学领域为复杂现象的建模，分析和预测提供了基本思想和工具。在科学努力的许多领域，例如环境流体动力学，地球物理流动，气候动力学，神经元的网络，遗传学和生理学等许多领域，非线性动力学的理论发展一直处于最前沿。 这次会议的目的是培养高质量的科学活动，加强科学合作，并激发年轻科学家，学生以及在动态系统领域工作的人数不足的群体的兴趣。 随着动态系统的纪律已经成熟，它已分为许多子领域，例如平滑，拓扑，复杂，哈密顿量，象征性，ergodic等。但是，对于重要的动态问题的解决方案越来越多地要求从数学领域的各个领域进行技术，并且在领域的进步将被更多的协作研究所催化。会议将不关注动态系统的特定领域，而是会邀请该主题不同领域的演讲者。 这将有助于提供一个场地，以开发来自动态系统中各个研究领域的合作。