A domain decomposition method for solving thin film elliptic interface problems with variable coefficients

DOI<747::AID-NME696>3.0.CO;2-6 10.1002/(SICI)1097-0207(19991020)46:5<747::AID-NME696>3.0.CO;2-6zbMath1073.74640OpenAlexW2073102562MaRDI QIDQ4953085

Weizhong Dai, R. F. Nassar

Publication date: 1999

Full work available at URL: https://doi.org/10.1002/(sici)1097-0207(19991020)46:5<747::aid-nme696>3.0.co;2-6

Mathematics Subject Classification ID

Related Items (7)

A new absorbing layer for simulation of wave propagation based on a KdV model on unbounded domain ⋮ Application of direct meshless local <scp>Petrov–Galerkin</scp> method for numerical solution of stochastic elliptic interface problems ⋮ Mathematical model and computer simulation of three dimensional thin film elliptic interface problems ⋮ A finite difference scheme for solving a three-dimensional heat transport equation in a thin film with microscale thickness ⋮ A compact finite difference scheme for solving a three-dimensional heat transport equation in a thin film ⋮ A preconditioned Richardson method for solving three‐dimensional thin film problems with first order derivatives and variable coefficients ⋮ An unconditionally stable finite difference scheme for solving a 3D heat transport equation in a sub-microscale thin film

Cites Work

• An Unconditionally Stable Three-Level Explicit Difference Scheme for the Schrödinger Equation with a Variable Coefficient
• The Immersed Interface Method for Elliptic Equations with Discontinuous Coefficients and Singular Sources
• A Fast Iterative Algorithm for Elliptic Interface Problems
• A three‐dimensional numerical method for thermal analysis in X‐ray lithography

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