A compact local one‐dimensional scheme for solving a 3D N‐carrier system with Neumann boundary conditions

DOI10.1002/num.20476zbMath1201.65153OpenAlexW1971106851MaRDI QIDQ5747612

Weizhong Dai

Publication date: 14 September 2010

Published in: Numerical Methods for Partial Differential Equations (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/num.20476

zbMATH Keywords

stabilitynumerical examplecomparison of methodsfinite difference methodNeumann boundary conditionThomas algorithmmatrix analysisGauss-Seidel type iterationlocal one-dimensional method3D \(N\)-carrier systemcompact LOD finite schemeCrank-Nicolson LOD schemenonequilibrium heating in metals

Mathematics Subject Classification ID

Related Items (3)

Local discontinuous Galerkin method for solving anN-carrier system ⋮ A high‐order ADI finite difference scheme for a 3D reaction‐diffusion equation with neumann boundary condition ⋮ Accurate finite difference schemes for solving a 3D micro heat transfer model in an N-carrier system with the Neumann boundary condition in spherical coordinates

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• On departure from local thermal equilibrium in porous media due to a rapidly changing heat source: The Sparrow number
• A compact finite difference scheme for solving a three-dimensional heat transport equation in a thin film

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