Fall 2016 Mathematics Conference: Differential Equations and Dynamical Systems

2016年9月23日至24日，位于俄亥俄州牛津的迈阿密大学数学系将举行第44届年度数学大会，主题为微分方程和动力系统及其应用。本次大会的一个重要特点是，与之相配套的是，2016年9月23日(星期五)，将有一场专门针对研究生和本科生的研究报告的会议，庆祝皮姆·埃普西隆(国家数学学生荣誉学会)的俄亥俄三角洲分会。这一系列会议的一个新目标是向学生介绍应用数学的研究。征集投稿演讲以及有关场地和项目的详细信息将在http://www.miamioh.edu/cas/academics/departments/mathematics/about/events/annual-mathematics-conference.The会议上公布，与会者将通过受邀的关于气候建模、博弈论、流体动力学和控制理论在空中机器人中的应用的全体演讲，接触到广泛的主题。一系列平行发言将为与会者提供介绍其成果的机会。会议的主要目标是让学生接触到微分方程式和动力系统领域的前沿研究，促进三州地区(俄亥俄州、肯塔基州、印第安纳州)研究人员之间的合作，并鼓励代表不足的少数族裔参与这一主题的数学研究。

On September 23-24, 2016, the Department of Mathematics of Miami University at Oxford, Ohio, will hold its Forty-fourth Annual Mathematics Conference on the topic of Differential Equations and Dynamical Systems and their applications. An important feature of this conference is that in conjunction with it, on Friday, September 23, 2016, there will be a meeting devoted to research presentations by graduate and undergraduate students, celebrating the Ohio Delta Chapter of Pi Mu Epsilon (national mathematics student honor society). A new goal of this conference series is to introduce students to research in Applied Mathematics. The solicitation for contributed talks and the detailed information about the venue and the program will be posted at http://www.miamioh.edu/cas/academics/departments/mathematics/about/events/annual-mathematics-conference.The conference will expose attendees to a broad range of topics through invited plenary talks on Climate Modeling, Game Theory, Fluid Dynamics and Applications of Control Theory to Aerial Robotics. A series of parallel contributed talks will provide the participants with the opportunity to present their results. The main goals of the conference are to expose students to cutting-edge research in the area of Differential Equations and Dynamical Systems, foster collaborations between researchers in Tri-state area (Ohio, Kentucky, Indiana), and encourage involvement of underrepresented minorities in mathematical research on this topic.