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Numerical Heat Transfer, Part B: Fundamentals
An International Journal of Computation and Methodology
Volume 1, 1978 - Issue 4
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Original Articles

Application of the Finite-Element Method to the Inverse Heat Conduction Problem

G. W. Krutz Agricultural Engineering Department, Purdue University, West Lafayette, Indiana, 47907
,
R. J. Schoenhals Mechanical Engineering Department, Purdue University, West Lafayette, Indiana, 47907
&
P. S. Horc Mechanical Engineering Department, Purdue University, West Lafayette, Indiana, 47907
Pages 489-498 | Published online: 14 Jul 2010

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Tyler Pilet & Tarek Rakha. (2022) Modeling of transient conduction in building envelope assemblies: A review. Science and Technology for the Built Environment 28:6, pages 706-716.
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Chih-Wen Chang, Chein-Hung Liu & Cheng-Chi Wang. (2018) Review of Computational Schemes in Inverse Heat Conduction Problems. Smart Science 6:1, pages 94-103.
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Jin-Huang Huang, Thi-Thao Ngo & Chi-Chang Wang. (2016) HSDM and BFGS method for determining the heat generation and range of heat distribution in 2-D ultrasonic seam welding problems. Numerical Heat Transfer, Part B: Fundamentals 69:1, pages 48-67.
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Tsung-Chien Chen & Pan-Chio Tuan. (2005) INPUT ESTIMATION METHOD INCLUDING FINITE-ELEMENT SCHEME FOR SOLVING INVERSE HEAT CONDUCTION PROBLEMS. Numerical Heat Transfer, Part B: Fundamentals 47:3, pages 277-290.
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H. C. Moulin & E. Bayo. (1992) WELL-CONDITIONED NUMERICAL METHOD FOR THE NONLINEAR INVERSE HEAT CONDUCTION PROBLEM. Numerical Heat Transfer, Part B: Fundamentals 22:3, pages 321-347.
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E. Bayo, H. Moulin, O. Crisalle & G. Gimenez. (1992) WELL-CONDITIONED NUMERICAL APPROACH FOR THE SOLUTION OF THE INVERSE HEAT CONDUCTION PROBLEM. Numerical Heat Transfer, Part B: Fundamentals 21:1, pages 79-98.
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R. G. Hills & E. C. Hensel$suffix/text()$suffix/text(). (1986) ONE-DIMENSIONAL NONLINEAR INVERSE HEAT CONDUCTION TECHNIQUE. Numerical Heat Transfer 10:4, pages 369-393.
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M. Raynaud & J. Bransier. (1986) A NEW FINITE-DIFFERENCE METHOD FOR THE NONLINEAR INVERSE HEAT CONDUCTION PROBLEM. Numerical Heat Transfer 9:1, pages 27-42.
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T. M. Shih. (1982) A LITERATURE SURVEY ON NUMERICAL HEAT TRANSFER. Numerical Heat Transfer 5:4, pages 369-420.
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J. V. Beck, B. Litkouhi & C. R. St. Clair$suffix/text()$suffix/text(). (1982) EFFICIENT SEQUENTIAL SOLUTION OF THE NONLINEAR INVERSE HEAT CONDUCTION PROBLEM. Numerical Heat Transfer 5:3, pages 275-286.
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B. F. Blackwell. (1981) EFFICIENT TECHNIQUE FOR THE NUMERICAL SOLUTION OF THE ONE-DIMENSIONAL INVERSE PROBLEM OF HEAT CONDUCTION. Numerical Heat Transfer 4:2, pages 229-238.
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