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2017年微分方程和动力系统国际研讨会(CDEDS 2017)

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发表于 2017-5-24 10:28 | 显示全部楼层 |阅读模式
学术会议
会议名称: 2017年微分方程和动力系统国际研讨会
所属学科:
会议类型: 国际会议
论文是否检索: 不详 
开始时间: 2017-09-24
结束时间: 2017-09-26
会议地点: 江苏苏州
主办单位: 工程信息研究院
承办单位:
摘要截稿时间:
全文截稿时间: 2017年6月9日
联系人: Judy
联系电话: 15527752170
电子邮件: engii_conf@126.com
通讯地址:
邮编: -
网址: http://www.engii.org/conference/CDEDS/

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会议简介:      The Conference on Differential Equations and Dynamical Systems (CDEDS 2017)will be held from September 24-26, 2017 in Suzhou, China. This Conference will cover issues on Partial Differential Equations, Ordinary Differential Equations and Dynamical Systems. CDEDS 2017 is sponsored by Engineering Information Institute, Open Access Library, Scientific Research Publishing, and 1000thinktank. It dedicates to creating a stage for exchanging the latest research results and sharing the advanced research methods.


  Suzhou is located in the center of the Yangtze Delta, in the south of Jiangsu Province. Suzhou is praised as the 'Oriental Venice'. Taihu Lake, four fifths of which is in the territory of Suzhou, is one of the four largest fresh lakes in China, with East Hill, West Hill and other scenic spots in its vicinity. The city is cut by the Beijing- Hangzhou Grand Canal from north to south. Together with its mild climate, fertile landscape and abundance of produce, it is no wonder that Suzhou is called 'paradise on earth'.

  2017年微分方程和动力系统国际研讨会(CDEDS 2017)将于2017年9月24-26日在苏州举行。本届大会将继续遵循学术性、国际性的原则,特邀国内外微分方程和动力系统领域内的学者专家前来参 会,并做出精彩的报告。

  2017年微分方程和动力系统国际研讨会是由工程信息研究院、科研出版社、千人智库等单位共同协办,在领域内享受盛名的国际学术研讨会之一。此次会议议题涵盖偏微分方程、常微分方程与动力系统等,旨在打造一场交流分享最新科研成果和研究方法的学术盛宴!

征稿主题:
  Partial Differential Equations
  Hyperbolic Equations
  Elliptic and Parabolic Equations
  Equations of Mixed Type
  Conservation Laws
  Euler Equations
  Navier-Stokes Equations
  Advection Equation
  Ginzburg–Landau Equation
  The Dym Equation
  Prandtl Equation
  Boltzmann Equation
  Theories of Partial Differential Equations (PDEs)
  Solutions of PDEs
  Numerical Analysis and Methods
  Applications of PDEs
  Integrable Equations
  Soliton Theory

  Ordinary Differential Equations and Dynamical Systems
  Theories of Ordinary Differential Equations (ODEs)
  Computational Ordinary Differential Equations
  Numerical Ordinary Differential Equations
  Integrating Differential Equations
  Systems of ODEs
  Solutions of ODEs
  Numerical Analysis and Methods
  Reduction of Order
  Software for ODE Solving
  Linear Dynamical Systems
  Local Dynamics
  Nonlinear Dynamical Systems and Chaos
  Arithmetic Dynamics
  Chaos Theory
  Control Theory
  Bifurcation Theory
  Ergodic Theory
  Complex Systems
  Graph Dynamical Systems
  Projected Dynamical Systems
  Symbolic Dynamics
  System Dynamics
  Topological Dynamics
  Applications of ODEs and Dynamical Systems Theory

  Other Related Topics
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