第十四届非线性偏微分方程暑期讲习班及学术会议

基本信息
批准号:11626006
项目类别:数学天元基金项目
资助金额:18.00
负责人:沈继红
学科分类:
依托单位:哈尔滨工程大学
批准年份:2016
结题年份:2016
起止时间:2016-05-01 - 2016-12-31
项目状态: 已结题
项目参与者:徐润章,杨延冰
关键词:
暑期学校偏微分方程
结项摘要

The Summer School of Nonlinear Partial Differential Equations (SSNPDE) is celebrating its twelfth anniversary. First held in 2002, SSNPDE was proposed by Prof. Zhouping Xin and held by several universities, such as Capital Normal University, Northwest University, Central China Normal University, Wuhan University and Sun Yat-Sen University, etc. SSNPDE brings together participants from across the spectrum of the nonlinear partial differential equations community for a four-week program in a host university. It combines high-quality lectures and seminars with activities and events designed to bridge the gap between a general graduate education in mathematics and the specific preparation necessary to do research on problems of current interest. The more than 100 participants across the SSNPDE include graduate students and faculty, postdoctoral scholars and some of the world’s leading researchers in nonlinear PDEs. .The 14th SSNPDE will be held July 10-August 10 at Harbin Engineering University, Harbin. The main activity this year will be four intensive short lectures together with a research workshop. The list of the lectures is as follows: “Second order conformally invariant elliptic equations”, “Spectrum structures of Boltzmann equations and their models”, “Stochastic differential equations” and “Some topics on nonlinear wave equations”. The organizers envision a strong interaction between the research workshop and the graduate series lectures and thus encourage participants in each program to actively participate in as many of each program’s activities as desired.

为了提高国内研究生和年轻教师的业务水平和科研能力,给研究生和青年教师提供学习、交流和了解国内外关于非线性偏微分方程最新研究动态的机会,由香港中文大学数学研究所辛周平教授倡导和组织,首都师范大学、西北大学、华中师范大学、武汉大学和中山大学等10多所学校联合主办的“非线性偏微分方程暑假讲习班”已历时13届了。每次参加讲习班学习的研究生和青年教师达100多人,同时也有很多知名专家、学者应邀来讲习班作了精彩的学术报告。第14届“非线性偏微分方程暑期讲习班和学术会议”将于2016年7月10日至8月10日在哈尔滨工程大学举办。这次讲习班的主要内容为:“二阶共形不变椭圆方程”、“Boltzmann方程及相关模型的谱分析” 、“随机微分方程”和“非线性波动方程系列讲座”。在此期间我们还将组织一次学术研讨会并邀请国内外一些知名专家和学者参与学术会议并就大家关心的热点问题展开学术讨论。

项目摘要

项目成果
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数据更新时间:2023-05-31

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沈继红的其他基金

批准号:12026423
批准年份:2020
资助金额:20.00
项目类别:数学天元基金项目
批准号:40306027
批准年份:2003
资助金额:10.00
项目类别:青年科学基金项目

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