An adaptive finite element method for Fredholm integral equations of the first kind and its verification on experimental data

Articles in the same Issue

1. Editors’ preface for the topical issue “Numerical Methods for Large-Scale Scientific Computing, II”
2. A linear condition determining local or global existence for nonlinear problems
3. Numerical investigation of a new class of waves in an open nonlinear heat-conducting medium
4. Adaptive multiscale scheme based on numerical density of entropy production for conservation laws
5. Generalizations and error analysis of the iterative operator splitting method
6. Some variants of the method of fundamental solutions: regularization using radial and nearly radial basis functions
7. Harmonic averages, exact difference schemes and local Green’s functions in variable coefficient PDE problems
8. A parameter-free stabilized finite element method for scalar advection-diffusion problems
9. A parameter-free smoothness indicator for high-resolution finite element schemes
10. An adaptive finite element method for Fredholm integral equations of the first kind and its verification on experimental data
11. Applying approximate LU-factorizations as preconditioners in eight iterative methods for solving systems of linear algebraic equations
12. Sensitivity studies of pollutant concentrations calculated by the UNI-DEM with respect to the input emissions