Recruiting Mean field stochastic partial differential equations with nonlinear kernelsView details →
2000 Jintong Road, Zhuhai +86-756-3620750 rcm@bnbu.edu.cn
Dr. Yuzhe Qin (秦煜哲博士)
北京师范大学

Yuzhe Qin received his BSc in mathematics and applied mathematics from Shanxi University in 2014 and got his master’s degree in computational mathematics from Shanxi University in 2017.

Date 2021/05/06
Time 12:30 - 14:00
Venue B414, Lijiao Building
Language 中文

Abstract 摘要

A thermal-dynamical consistent model for mass transfer across permeable moving interfaces is proposed by using energy variation method. We consider a restricted diffusion problem where the flux across the interface depends on its conductance and the difference of the concentration on each side. The diffusive interface phase-field has several advantages: 1) explicit tracking of the interface is no longer necessary, 2) the interfacial condition can be incorporated with a variable diffusion coefficient. A detailed asymptotic analysis confirms the diffusive interface model converges to the sharp interface model. An energy stable numerical scheme is developed to solve this system efficiently. Numerical simulations illustrate the effectiveness of our phase-field approach.

Speaker Biography 讲者简介

 Yuzhe Qin received his BSc in mathematics and applied mathematics from Shanxi University in 2014 and got his master’s degree in computational mathematics from Shanxi University in 2017. He finished his Ph.D in computational mathematics under the supervision of Prof. Hui Zhang and Prof. Zhengru Zhang from Beijing Normal university. Now he is a postdoctoral researcher with Prof. Huaxiong Huang. His research focuses on mathematical modeling, scientific computation and numerical analysis.

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