Article
Open Access
A Substructuring Domain Decomposition Scheme for Unsteady Problems
-
Petr Vabishchevich
Published/Copyright:
January 1, 2011
Received: 2011-03-17
Revised: 2011-05-16
Accepted: 2011-06-21
Published Online: 2011
Published in Print: 2011
© Institute of Mathematics, NAS of Belarus
Articles in the same Issue
- Quasi-optimality of an Adaptive Finite Element Method for an Optimal Control Problem
- Computing the sinp function via the inverse power method
- Extended Variational Formulation for Heterogeneous Partial Differential Equations
- Energy Principles and Finite Element Methods for Pure Traction Linear Elasticity
- Layer-adapted methods for a singularly perturbed singular problem
- Feedback controls for continuous priority models in supply chain management
- Adaptive Finite Element Methods For Optimal Control Of Second Order Hyperbolic Equations
- A Substructuring Domain Decomposition Scheme for Unsteady Problems
Keywords for this article
unsteady problems;
finite difference method;
domain decomposition method;
additive schemes;
operator-splitting difference schemes
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- Quasi-optimality of an Adaptive Finite Element Method for an Optimal Control Problem
- Computing the sinp function via the inverse power method
- Extended Variational Formulation for Heterogeneous Partial Differential Equations
- Energy Principles and Finite Element Methods for Pure Traction Linear Elasticity
- Layer-adapted methods for a singularly perturbed singular problem
- Feedback controls for continuous priority models in supply chain management
- Adaptive Finite Element Methods For Optimal Control Of Second Order Hyperbolic Equations
- A Substructuring Domain Decomposition Scheme for Unsteady Problems
