Space Marching Method With Savitzky-Golay Filter For Solving Inverse Heat Conduction Problems
Price
Free (open access)
Transaction
Volume
20
Pages
11
Published
1998
Size
788 kb
Paper DOI
10.2495/HT980091
Copyright
WIT Press
Author(s)
N. Al-Khalidy
Abstract
This paper presents a method by which boundary inverse heat conduction problems can be analysed. A space marching algorithm is used for formulating and solving parabolic inverse heat conduction problems. The method allows one to estimate the boundary condition (surface temperature and surface heat flux) of a body based on the temperature history at a sensor located inside the body. The method does not require any stabilization method when exact data are used to solve the problem. With using noisy data the accuracy and stability of the results are increased by: Q smoothing noisy data using Savitzky-Golay digital filters, Q replacing the parabolic differential inverse heat conduction by the hyperbolic equation. The solution of numerical examples shows that a
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