19:30-20:30 June 1(Wednesday)
Dr. Boqian Shen, King Abdullah University of Science and Technology
A Sequential Discontinuous Galerkin Method for Two-Phase Flow in Deformable Porous Media19:00-20:00 May 26(Thursday)
Chun Li, Associate Professor, Nanjing University
A novel kind of conservative schemes for nonsmooth nonlinear Schrodinger equations and some relevant numerical analysis19:30-21:00 May 25(Wednesday)
Dr. Liang Chen, Institute of Mathematics and Systems Science, Chinese Academy of Sciences
Hybrid integer solver CMIP19:00-20:00 May 19(Thursday)
Liji Wang, University of Chinese Academy of Sciences
Some energy-preserving numerical methods for stochastic Poisson systems14:00-15:00 May 18(Wednesday)
Dr. Beibei Zhu, School of Mathematics and Physics, University of Science and Technology Beijing
Poisson Integrators based on splitting method for Poisson systems9:00-10:00 May 18(Wednesday)
Dr. Yuan GAO, Purdue University
Droplets with moving contact line and insoluble surfactant: Onsager's principle, variational inequality, computations15:00-16:00 May 17(Tuesday)
Yanmin Zhao, Professor, School of Mathematics and Physics, Xuchang University
Finite Element Methods for Nonlinear Time-Fractional PDEs with Delay Term14:00-15:00 May 17(Tuesday)
Dr. Hu Chen, School of Mathematical Sciences, Ocean University of China
Using complete monotonicity to deduce local error estimates for discretisations of a multi-term time-fractional diffusion equation9:00-10:00 May 17(Tuesday)
Dr. Jinlong Wu, Caltech, USA
Data-Driven Closure Modeling Using Derivative-free Kalman Methods15:00-16:00 May 16(Monday)
Xiaojie Wang, Central South University
An explicit time-stepping scheme for stochastic Cahn-Hilliard equation with additive noise19:00-20:00 May 12(Thursday)
Linghua Kong, Jiangxi Normal University
Symplectic-preserving Combined High-Order Compact Scheme for Multiple Order Spatial Derivatives Differential Equations10:00-11:00 May 12(Thursday)
Prof. Lili Ju, University of South Carolina
Level Set Learning with Pseudo-Reversible Neural Networks for Nonlinear Dimension Reduction in Function Approximation