Conference Support: XXXV Dynamics Days 2016 Conference on Nonlinear Dynamics and Chaos; Durham, North Carolina; January 7-10, 2016

会议支持：XXXV Dynamics Days 2016 非线性动力学和混沌会议；

• 批准号: 1555406
• 负责人: Lawrence Virgin
• 金额: $ 1.5万
• 依托单位: Duke 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: 2015-12-01 至 2016-05-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1555406&HistoricalAwards=false
• 关键词: Conference; Support; XXXV; Dynamics; Days

Dynamics Days is a conference that focuses on nonlinear dynamical and complex systems, including physical and biological systems. The conference brings together experts in experimental techniques, theoretical analysis, and mathematical modeling. The themes of the conference include Mechanical Systems, Mathematical Sciences, Computing Sciences, Physics, Life Sciences, and Network Sciences. Funds are requested to support the participation of students and young researchers, who will have the opportunity to contribute talks or present in a poster session.In the last decades, Dynamics Days has established itself as a premier conference for interactions between specialists in different fields and between young and established researchers. The topics of the conference cover a variety of areas with overlapping interests in nonlinear dynamics, including mathematics, physics, engineering and the life sciences. This variety attracts participants from a broad range of fields. Topics of emphasis in 2016 include, but are not limited to: Applications of Network Science to biological and social systems; Self-propelled particles, flocking, swarming; Complex materials, granular materials; Control and stability of dynamical systems and complex systems; and Pattern formation, fluid dynamics, nonlinear waves.

动力学日是一个专注于非线性动力学和复杂系统（包括物理和生物系统）的会议。会议汇集了实验技术、理论分析和数学建模方面的专家。会议主题包括机械系统、数学科学、计算科学、物理学、生命科学和网络科学。需要资金支持学生和年轻研究人员的参与，他们将有机会发表演讲或在海报会议上发言。在过去的几十年中，动力学日已成为不同领域专家之间互动的重要会议，年轻和成熟的研究人员之间。会议主题涵盖了非线性动力学领域多个具有重叠兴趣的领域，包括数学、物理、工程和生命科学。这种多样性吸引了来自各个领域的参与者。 2016年的重点主题包括但不限于： 网络科学在生物和社会系统中的应用；自走式颗粒、植绒、蜂拥；复杂物料、颗粒物料；动力系统和复杂系统的控制与稳定性；模式形成、流体动力学、非线性波。