[20210719 : 수학과세미나]

Mixing Schemes for Fixed-Point Problems with Application to 

Self-Consistent Calculations of Electronic Structures



1. 일시 2021년 7월 19일 (월) 14:00

2. 장소 아산이학관 620호 및 Zoom을 이용한 실시간 온라인 강연 동시 진행

- Zoom링크 : 

  https://korea-ac-kr.zoom.us/j/88621603007?pwd=eUo5WXZkWnpxSDZGaFVQbGoxZUl1dz09

3. 연사 : 고태희 (Penn State University 박사과정)

4. 제목 Mixing Schemes for Fixed-Point Problems with Application to Self-Consistent Calculations of 

              Electronic Structures

5. 초록 In the self-consistent calculations of electronic structures, mixing schemes are widely used to improve the convergence of the iteration. With a fixed-point problem arisen from such a calculation, I will review on the past and present results on deterministic mixing schemes such as the simple mixing and Anderson mixing. Secondly, I will give an overview of the simple mixing scheme towards convergence in mean-square and stochastic stability based on the Lyapunov functional approach. I also hope to describe about our results on convergence and stability of general mixing schemes.


문의 : 김상집 교수님(sk23@korea.ac.kr)