为深入研讨流体力学方程组相关前沿数学理论，交流领域最新研究成果，促进学术思想碰撞与科研合作交流，万象城AWC特举办本次流体力学方程组的数学理论研讨会。现将会议相关事宜通知如下：
一、会议基本信息
会议名称：流体力学方程组的数学理论研讨会
会议时间：2026年6月15日 上午9:30-11:30
会议地点：万象城AWC逸夫楼1537
主办单位：万象城AWC
资助项目：中央高校基本业务费（编号：2026ZKPYLX01）
二、会议学术报告安排
本次研讨会邀请两位领域专家开展专题学术报告，具体报告安排如下：
报告一
报告人：琚强昌（北京应用物理与计算数学研究所）
报告题目：Singular limits of the compressible ideal MHD equations
报告摘要：In this talk, I will review the main results of singular limits of the compressible ideal MHD equations including the low Mach number limit, small Alfven number limit and the three-scale singular limit. In particular, I will introduce the recent work on the low Mach number limit for the compressible ideal MHD equations in the domain with physical boundary conditions.
报告二
报告人：欧耀彬（中国人民大学）
报告题目：Incompressible and non-resistive limits of strong solutions to full compressible magnetohydrodynamic equations in bounded domains
报告摘要：We justify the incompressible and non-resistive limits of strong solutions to full compressible magnetohydrodynamic (MHD) equations in general bounded domains, assuming the ill-prepared initial data. Previous works mainly focus on single-parameter limits (e.g., low Mach number limit) or multiple-parameter limits in the domains with flat boundaries. The novelty of this article is the uniform estimates of solutions in both the Mach number ϵ ∈ (0,1] and the resistivity coefficient ν = O(ϵ^β) with β ∈ (0,2). For this purpose, we establish a new weighted energy functional to control the fast variables and slow variables separately, and handle all high-order boundary terms and nonlinear terms. A significant feature in the estimates is the derivation of the weighted H^3-estimate of the magnetic field from the approximate solution which satisfies a crucial high-order boundary condition. The methods in this article also apply to other problems of singular limits vanishing multiple physical parameters. This talk is based on the joint work with Xiaoyu Gu.
三、会议说明
本次研讨会面向相关专业师生、科研人员开放，欢迎各位同仁到场参与交流、探讨学术问题，共享前沿科研成果。后续报告二相关信息确定后，将及时补充更新。
万象城AWC
2026年6月9日
