Article
Open Access
Robust discretization and a posteriori control for strongly oscillating solutions of the stationary Schrödinger equation
-
Willy Dörfler
Published/Copyright:
January 1, 2011
Received: 2011-06-21
Revised: 2011-09-19
Accepted: 2011-10-21
Published Online: 2011
Published in Print: 2011
© Institute of Mathematics, NAS of Belarus
Articles in the same Issue
- On the transmission eigenvalue problem in disjoint domains
- Robust discretization and a posteriori control for strongly oscillating solutions of the stationary Schrödinger equation
- Full discretisation of second-order nonlinear evolution equations: strong convergence and applications
- Efficient implementation of adaptive P1-FEM in Matlab
- A numerical-analytic method for solving the Cauchy problem for ordinary differential equations
- Mixed variable order h-finite element method for linear elasticity with weakly imposed symmetry. Curvilinear elements in 2D
- Polynomial approximation on spheres - generalizing de la Vallée-Poussin
Keywords for this article
A posteriori error estimates;
a priori error estimates;
boundary value problems;
computable error bounds;
exponential fitting;
Schrödinger equation
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- On the transmission eigenvalue problem in disjoint domains
- Robust discretization and a posteriori control for strongly oscillating solutions of the stationary Schrödinger equation
- Full discretisation of second-order nonlinear evolution equations: strong convergence and applications
- Efficient implementation of adaptive P1-FEM in Matlab
- A numerical-analytic method for solving the Cauchy problem for ordinary differential equations
- Mixed variable order h-finite element method for linear elasticity with weakly imposed symmetry. Curvilinear elements in 2D
- Polynomial approximation on spheres - generalizing de la Vallée-Poussin
