Applied and computational complex analysis. Vol. 3: discrete Fourier analysis—Cauchy integrals—construction of conformal maps---univalent functions
Applied Numerical Mathematics - A festschrift to honor Professor Garrett Birkhoff on his eightieth birthday
Analysis of a nonoverlapping domain decomposition method for elliptic partial differential equations
Journal of Computational and Applied Mathematics
Solving Composite Problems with Interface Relaxation
SIAM Journal on Scientific Computing
Runtime support for collaborative air pollution models
Systems Analysis Modelling Simulation - Special issue: Applications of information systems in environmental modelling
Fine tuning interface relaxation methods for elliptic differential equations
Applied Numerical Mathematics
An agent-based approach to building multidisciplinary problem-solving environments
An agent-based approach to building multidisciplinary problem-solving environments
Finite element simulations of window Josephson junctions
Journal of Computational and Applied Mathematics
Hi-index | 7.30 |
The theoretical analysis on both the continuous (differential) and the discrete (linear algebra) levels of an interface relaxation method for solving elliptic differential equations is presented. The convergence of the method for 1-dimensional problems is proved. The region of convergence and the optimal values for the relaxation parameters involved are determined for model problems. Numerical data for 1- and 2-dimensional problems that confirm the theoretical results, exhibit the effectiveness of the method and elucidate its characteristics are presented.