supported by the National Natural Science Foundation of China (10701083 and 10425105);the National Basic Research Program of China (2005CB321704).
In this paper, a two-scale higher-order finite element discretization scheme is proposed and analyzed for a Schroedinger equation on tensor product domains. With the scheme, the solution of the eigenvalue problem on a...
the National Natural Science Foundation of China(Grant No.10425105);the National Basic Research Program of China(Grant No.2005CB321704)
Based on a linear finite element space,two symmetric finite volume schemes for eigenvalue problems in arbitrary dimensions are constructed and analyzed.Some relationships between the finite element method and the fini...
This work was supported by the National Natural Science Foundation of China (Grant No. 10425105) and subsidized by the Special Funds for Major State Basic Research Projects (Grant No. 2005CB321704).
Some two-scale finite element discretizations are introduced for a class of linear partial differential equations. Both boundary value and eigenvalue problems are studied. Based on the two-scale error resolution techn...