A stable and convergent three-level finite difference scheme for solving a dual-phase-lagging heat transport equation in spherical coordinates (Q597938)
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scientific article; zbMATH DE number 2082966
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A stable and convergent three-level finite difference scheme for solving a dual-phase-lagging heat transport equation in spherical coordinates |
scientific article; zbMATH DE number 2082966 |
Statements
A stable and convergent three-level finite difference scheme for solving a dual-phase-lagging heat transport equation in spherical coordinates (English)
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6 August 2004
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A three-level finite difference scheme for solving a dual-phase-lagging heat transport equation in spherical coordinates is presented. It is shown by the discrete energy method that this scheme is unconditionally stable and convergent. Two numerical examples are given.
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heat transport equation
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finite difference method
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0.99310243
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0.8794086
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0.87630635
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0.8730912
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0.8650049
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