Optimal experiment design for the identification of thermo-physical properties of orthotropic solids

Inverse Problems in Science and Engineering

Volumn 12, Issue 2, 2004, Pages 193-209

  Mzali, F ^a   Sassi, L ^a   Jemni, A ^a   Ben Nasrallah, S ^a   Petit, D ^b  

^a UNIVERSITY OF MONASTIR   (Tunisia)

^b CNRS   (France)

Author keywords

Orthotropic solids; Thermal diffusivity; Thermo physical properties

Indexed keywords

COMPUTER SIMULATION; DENSITY (SPECIFIC GRAVITY); HEAT FLUX; MATHEMATICAL MODELS; NUMERICAL ANALYSIS; OPTIMIZATION; SENSORS; THERMAL CONDUCTIVITY;

AXIAL DIFFUSIVITY; ORTHOTROPIC SOLIDS; TEMPERATURE SENSOR;

THERMAL DIFFUSION;

EID: 1542285189     PISSN: 17415977     EISSN: None     Source Type: Journal    
DOI: 10.1080/10682760310001598652     Document Type: Conference Paper

References (23)

1. J. Hladik (1990). Métrologie des propriétés thermophysiques des matériaux. Masson Collection Mesures Physiques. Paris.
2. A. Degiovanni (1977). Diffusivité et méthode flash. Rev. Gen. Therm., 185, 417.
3. M. Lachi and A. Degiovanni (1991). Détermination des diffusivités thermiques des matériaux anisotropes par méthode flash bidirectionnelle. J. Phys. III, 1, 2027-2046. France.
4. A. Degiovanni, J.C. Batsale and D. Maillet (1996). Mesure de la diffusivité longitudinale de matériaux anisotropes. Rev. Gén. Therm., 35, 141-147.
5. I. Philippi, J.C. Batsale, D. Maillet and A. Degiovanni (1994). Traitement d'images infrarouges par transformation intégrale. Rev. Gén. Therm., 392-393, 486-496.
6. L. Vozar and T. Sramkova (1997). Simultaneous measurement of axial and radial thermal diffusivities of anisotropic media by the radial-heat-flow step-heating method. High Temp.-High Press., 29, 183-190.
7. D. Demange, P. Beauchene, M. Bejet and R. Casuleras (1997). Mesure simultanée de la diffusivité termique selon les deux directions principales d'un matériau. Rev. Gén. Therm., 36, 755-770.
8. L. Vozar and G. Groboth (1997). Thermal diffusivity measurement of poorly conductive materials: comparison of the step-heating and flash methods. High Temp.-High Press., 29, 191-199.
9. L. Vozar and W. Hohenauer (2001). Measurement of thermal diffusivity by the laser-flash method with repeated pulses. High Temp.-High Press., 33, 9-16.
10. M.N. Ozisik (1985). Heat Transfert. A Wiley - Interscience Publication, USA.
11. S.V. Patankar (1980). Numerical Heat Transfer and Fluid Flow. Hemisphere McGraw-Hill, New York.
12. J.V. Beck and K. Arnold (1977). Parameter Estimation in Engineering and Science. Wiley, NY.
13. M.M. Mejias, H.R.B. Orlande and M.N. Ozisik (1999). A comparison of different parameter estimation techniques for the identification of thermal conductivity components of orthotropic solids. In: Proceeding of the 3rd Int. Conference on Inverse Problems in Engineering. Port Ludlow, WA, USA.
14. M.J. Colaço and H.R.B. Orlande (1999). Comparison of different versions of the conjugate gradient method of function estimation. Num. Heat Transfer, Part A, 36, 229-249.
15. W.H. Press, B.P. Flannery, S.A. Teukolsky and W.T. Vetterling (1990). Numerical Recipes in PASCAL. Cambrigde University Press.
16. M. Raynaud (1999). Strategy for experimental design and the estimation of parameters. High Temp.-High Press, 31, 1-15.
17. R. Taktak, J.V. Beck and E.P. Scott (1993). Optimal experimental design for estimating thermal properties of composite materials. Int. J. Heat Mass Transfer, 36(12), 2977-2986.
18. A.F. Emery and A.V. Nenarokomov (1998). Optimal experiment design. Meas. Sci. Technol., 9, 864-876.
19. E. Videcoq and D. Petit (2001). Model reduction for the solution of multidimensional inverse heat conduction problems. Int. J. Heat Mass Transfer, 44(10), 1899-1911.
20. K. Bernaerts, R.D. Servaes, S. Kooyman, K.J. Versyck and J.F. Van Impe (2002). Optimal temperature input design for estimation of the square root model parameters: parameter accuracy and model validity restrictions. International Journal of Food Microbiology, 73, 145-157.
21. S.P. Asprey and S. Macchietto (2002). Designing robust optimal dynamic experiments. Journal of Process Control, 12, 545-556.
22. B. Sawaf, M.N. Ozisik and Y. Jarny (1995). An inverse analysis to estimate linearly temperature dependent thermal conductivity components and heat capacity of an orthotropic medium. Int. J. Heat Mass Transfer, 38(16), 3005-3010.
23. R.W. Hamming (1973). Numerical Methods for Scientists and Engineers, Chap. 8. Dover Publications, New York.