A numerical method for identifying heat transfer coefficient

DOI10.1016/j.apm.2009.10.010zbMath1193.80029OpenAlexW1975836866WikidataQ56935323 ScholiaQ56935323MaRDI QIDQ988433

Hong-Bo Guo, Yao-Mei Yan, Xiao-Hong Liu, Xiang-Tuan Xiong

Publication date: 26 August 2010

Published in: Applied Mathematical Modelling (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.apm.2009.10.010

zbMATH Keywords

regularizationinverse problemsheat transfer coefficientmethod of fundamental solution

Mathematics Subject Classification ID

Related Items (4)

The inverse determination of the thermal contact resistance components of unidirectionally reinforced composite ⋮ The Method of Fundamental Solution for a Radially Symmetric Heat Conduction Problem with Variable Coefficient ⋮ A meshless method for nonhomogeneous polyharmonic problems using method of fundamental solution coupled with quasi-interpolation technique ⋮ Restoration of the heat transfer coefficient from boundary measurements using the sinc method

Uses Software

• Regularization tools

Cites Work

• On a radially symmetric inverse heat conduction problem
• Solving the Laplace equation by meshless collocation using harmonic kernels
• The approximation of solutions to the backwards heat equation in a nonhomogeneous medium
• Regularization tools: A Matlab package for analysis and solution of discrete ill-posed problems
• Determination of a spacewise dependent heat source
• The boundary-element method for the determination of a heat source dependent on one variable
• Fixed-point iterations in determining the Tikhonov regularization parameter
• A computational method for inverse free boundary determination problem
• The Use of the L-Curve in the Regularization of Discrete Ill-Posed Problems
• Wavelet and Fourier Methods for Solving the Sideways Heat Equation
• A new approach to convergence rate analysis of Tikhonov regularization for parameter identification in heat conduction
• An Inverse Problem in Thermal Imaging
• Extensions and Applications of the Householder Algorithm for Solving Linear Least Squares Problems
• An iterative boundary element method for solving the one-dimensional backward heat conduction problem
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