Solution of an inverse heat transfer problem by means of empirical reduction of modes (Q1975491)
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scientific article; zbMATH DE number 1437364
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Solution of an inverse heat transfer problem by means of empirical reduction of modes |
scientific article; zbMATH DE number 1437364 |
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Solution of an inverse heat transfer problem by means of empirical reduction of modes (English)
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3 July 2001
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The authors discuss the application of the Karhunen-Loève Galerkin method to the problem of estimating wall heat flux for laminar flow inside a duct. The analysis is carried out for a particular problem with the Dirichlet boundary condition on the bottom wall and an unknown heat flux across the top of the boundary. There is a parabolic laminar flow across the duct. This is done using 61 basis functions and 241 grid points along the stream. They also solve the same problem by the minimization of a functional. The results of the various approximations are illustrated by a number of diagrams.
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inverse heat transfer problem
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reduction of modes
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Karhunen-Loève Galerkin method
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heat flux
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laminar flow
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0.92496455
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0.9202781
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0.91355497
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0.9091351
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0.9071075
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0.9064196
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0.9036764
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