supported by the Natural Science Foundation of Shandong Province(ZR2021MA019);the National Natural Science Foundation of China(11871312)。
In this paper,a composite numerical scheme is proposed to solve the threedimensional Darcy-Forchheimer miscible displacement problem with positive semi-definite assumptions.A mixed finite element is used for the fow e...
supported by the National Natural Science Foundation of China(Grant No.11871312);Natural Science Foundation of Shandong Province(Grant No.ZR2021MA019).
In this paper,the authors discuss a three-dimensional problem of the semiconductor device type involved its mathematical description,numerical simulation and theoretical analysis.Two important factors,heat and magneti...
supported by the Natural Science Foundation of Shangdong Province (Grant No.ZR2021MA019);Natural Science Foundation of Hunan Province (Grant No.2018JJ2028)。
In this paper the authors discuss a numerical simulation problem of three-dimensional compressible contamination treatment from nuclear waste. The mathematical model, a nonlinear convection-diffusion system of four PD...
The complex structure and strong heterogeneity of advanced nuclear reactor systems pose challenges for high-fidelity neutron-shielding calculations. Unstructured meshes exhibit strong geometric adaptability and can ov...
The authors received the funding of the Royal Higher Institute for Defence(MSP16-06).
A LES model is proposed to predict the dispersion of particles in the atmosphere in the context of Chemical,Biological,Radiological and Nuclear(CBRN)applications.The code relies on the Finite Element Method(FEM)for bo...
The work of B.S.Wang and W.S.Don was partially supported by the Ocean University of China through grant 201712011;The work of A.Kurganov was supported in part by NSFC grants 11771201 and 1201101343;by the fund of the Guangdong Provincial Key Laboratory of Computational Science and Material Design(No.2019B030301001).
We construct new fifth-order alternative WENO(A-WENO)schemes for the Euler equations of gas dynamics.The new scheme is based on a new adaptive diffusion centralupwind Rankine-Hugoniot(CURH)numerical flux.The CURH nume...
the Natural Science Foundation of Shandong Province(Grant No.ZR2021MA019);Natural Science Foundation of Hunan Province(Grant No.2018JJ2028);National Natural Science Foundation of China(Grant No.11871312).
A kind of conservative upwind method is discussed for chemical oil recovery displacement in porous media.The mathematical model is formulated by a nonlinear convection-diffusion system dependent on the pressure,Darcy ...
supported by the National Natural Science Foundation of China(Nos.11872151,11372075,and 91330112)。
A high resolution upwind compact streamfunction numerical algorithm for two-dimensional(2D)double-diffusive convection(DDC)is developed.The unsteady Navier-Stokes(N-S)equations in the streamfunction-velocity form and ...
In the practical problems such as nuclear waste pollution and seawater intrusion etc., many problems are reduced to solving the convection-diffusion equation, so the research of convection-diffusion equation is of gre...
Yuan Xu is supported by the NSFC Grant 11671199;Qiang Zhang is supported by the NSFC Grant 11671199.
In this paper,we shall establish the superconvergence properties of the Runge-Kutta dis-continuous Galerkin method for solving two-dimensional linear constant hyperbolic equa-tion,where the upwind-biased numerical flu...