一周活动预告: 11.26-12.3

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目录：

1. Minimal quantile functions subject to stochastic dominance constraints （Xiangyu Wang）

2. From inverse coefficient problems to convex semidefinite optimization(Prof. Bastian von Harrach)

3. Optimal L² Error Estimates of Unconditionally Stable FE Schemes for the Cahn-Hilliard-Navier-Stokes System（王冀鲁）

4. Introduction to the obstacle problem （微信公众号：材料数学研究）

1. Minimal quantile functions subject to stochastic dominance constraints

• 报告人: Xiangyu Wang （Shenzhen Weiyan Technology Co., Ltd）

• 报告时间: 2023-11.29 10:00-11:00

• 报告链接: 腾讯会议ID: 140 716 796

• 信息来源: 

  http://www.amss.cas.cn/mzxsbg/202311/t20231123_6936997.html

• 报告摘要: 
  

We consider a problem of finding an SSD (second-order stochastic dominance)-minimal quantile function subject to the mixture of FSD (first-order stochastic dominance) and SSD constraints. The SSD-minimal solution is explicitly worked out and has a close relation to the Skorokhod problem. This result is then applied to explicitly solve a risk minimizing problem in financial economics.

（灰色区域内上下滑动阅读全部内容）

2. From inverse coefficient problems to convex semidefinite optimization

3. Optimal L² Error Estimates of Unconditionally Stable FE Schemes for the Cahn-Hilliard-Navier-Stokes System

• 信息来源: 

  https://www.math.sdu.edu.cn/info/1020/19277.htm

4. Introduction to the obstacle problem

• 信息来源: 材料科学中的分析与计算系列短课
  

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