Inverse estimation of temperature dependent emissivity of solid metals

Journal of Quantitative Spectroscopy and Radiative Transfer

Volumn 101, Issue 1, 2006, Pages 73-86

  Zueco, J ^a   Alhama, F ^a  

^a TECHNICAL UNIVERSITY OF CARTAGENA   (Spain)

Author keywords

Function estimation; Inverse problem; Network simulation; Total emissivity

Indexed keywords

COMPUTER SIMULATION; ERROR ANALYSIS; ESTIMATION; INVERSE PROBLEMS; METALS; NUMERICAL ANALYSIS; RANDOM PROCESSES; THERMODYNAMIC PROPERTIES;

FUNCTION ESTIMATION; NETWORK SIMULATION; SOLID METALS; TEMPERATURE DEPENDENT EMISSIVITY;

SOLIDS;

EMISSIVITY; ESTIMATION METHOD; INVERSE PROBLEM; SIMULATION; TEMPERATURE;

EID: 33646364020     PISSN: 00224073     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jqsrt.2005.11.005     Document Type: Article

References (19)

1. Incropera F.P., and DeWitt D.P. Fundamentals of heat and mass transfer. 4th ed (1996), Wiley, New York
2. Siegel R, Howell JR. Thermal radiation heat transfer. New York: Hemisphere Publishing Corporation; 1992.
3. Apelian D. In: Freos and Savage, editors. Processing of structural metals by rapid solidification, ASM Metals Park, OH, 1987.
4. Dimitriev AS. In: Shah, editor. Aerospace heat exchanger technology. Amsterdam, The Netherlands: Elsevier; 1993.
5. Agabbov S.G., and Agababov V.S. Calorimetric method for experimental determination of emissivity of solids. J Eng Phys 32 (1977) 260-263
6. Alifanov O.M., Artyukhin E.A., and Rumyantsev S.V. Extreme methods for solving ill-posed problems with applications to inverse problems (1995), Begell House, Wallinford, UK
7. Sacadura J.F., and Osman T.T. Emissivity estimation through the solution of an inverse heat-conduction problem. J Thermophys 4 1 (1989) 86-91
8. Nenarokomov AV, Titov DV. Optimal experiment design to estimate the radiative properties of materials. JQSRT, in press.
9. Kim K.W., Baek S.W., Kim M.Y., and Ryou H.S. Estimation of emissivities in a two-dimensional irregular geometry by inverse radiation analysis using hybrid genetic algorithm. JQSRT 87 (2004) 1-14
10. Beck J.V., Blackwell B., and St Clair Jr. C.R. Inverse heat conduction, ill-posed problems (1985), Wiley, New York
11. Mills A.F. Heat transfer. 2nd ed (1998), Prentice-Hall, Englewood Cliffs
12. Alhama F., and González-Fernández C.F. Transient thermal behaviour of phase-change processes in solid foods with variable thermal properties. J Food Eng 54 (2002) 331-336
13. Zueco F., Alhama F., and González-Fernández C.F. Analysis of laminar forced convection with network simulation in thermal entrance region of ducts. Int J Thermal Sci 43 5 (2004) 443-451
14. Alhama F., Zueco J., and González-Fernández C.F. An inverse determination of unsteady heat fluxes using a network simulation method. J Heat Transfer T ASME 125 6 (2003) 1178-1183
15. Zueco J., Alhama F., and González-Fernández C.F. Inverse determination of the specific heat of foods. J Food Eng 64 3 (2004) 347-353
16. PSPICE 6.0: Microsim Corporation, 20 Fairbanks, Irvine, California 92718, 1994.
17. Chantasiriwan S. Comparison of three sequential function specification algorithms for the inverse heat conduction problem. Int Commun Heat Mass Transfer 26 1 (1999) 115-124
18. Zueco Jordán J. Solution of inverse heat conduction problem by means of the Network simulation method. PhD. thesis, Technical University of Cartagena, 2003 (in Spanish).
19. Edwards DK, Nelson KE, Roddick RD, Gier GT. Based studies on the use and control of solar energy. Dept. Eng. Rep., University of California, Los Angeles, 1960. p. 60-93.