Support from the National Science Foundation(CHE-1362927)(C.L.);the Ministry of Science and Technology of China(2016YFA0400900 and 2016YFA0200600)(X.Z.);the National Natural Science Foundation of China(21573202 and21233007)(X.Z.);the Strategic Priority Research Program(B)of the Chinese Academy of Sciences(XDB01020000)(X.Z.);the Fundamental Research Funds for Chinese Central Universities(2340000074)(X.Z.);the Center for Computational Design of Functional Layered Materials(Award DE-SC0012575);an Energy Frontier Research Center funded by the US Department of Energy,Office of Science,Basic Energy Sciences(N.Q.S.,W.Y.)
The delocalization error of popular density functional approximations(DFAs) leads to diversified problems in present-day density functional theory calculations. For achieving a universal elimination of delocalization ...
This work was partially supported by the National Science Foundation of China under grants 10871198 and 10971059;the National Basic Research Program of China under grant 2005CB321704;the National High Technology Research and Development Program of China under grant 2009AA01A134。
In this paper,we study an adaptive finite element method for a class of nonlinear eigenvalue problems resulting from quantum physics that may have a nonconvex energy functional.We prove the convergence of adaptive fin...
supported by the National Natural Science Foundation of China (10471050);Guangdong Provincial Natural Science Foundation (031495);National 973 Project (2006CB805902)
We study the partial regularity of weak solutions to the 2-dimensional Landau- Lifshitz equations coupled with time dependent Maxwell equations by Ginzburg-Landau type approximation. Outside an energy concentration se...
partially supported by the National Science Foundation of China under Grant Nos. 10425105 and 10871198;the National Basic Research Program under Grant No. 2005CB321704
In this paper,a two-scale finite element approach is proposed and analyzed for approximationsof Green's function in three-dimensions.This approach is based on a two-scale finite elementspace defined,respectively,on th...
This work is supported by Program for New Century Excellent Talents in University of China State Education Ministry NCET-04-0776, National Science Foundation of China, the National Basic Research Program under the Grant 2005CB321703, and the key project of China State Education Ministry and Hunan Education Commission.
Four primal discontinuous Galerkin methods are applied to solve reactive transport problems, namely, Oden-BabuSka-Baumann DG (OBB-DG), non-symmetric interior penalty Galerkin (NIPG), symmetric interior penalty Gal...