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Original Articles

Comparative application of CGM and Wiener filtering techniques for the estimation of heat flux distribution

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Pages 551-573 | Received 09 Nov 2009, Accepted 06 Oct 2010, Published online: 24 Feb 2011

References

  • Alifanov, OM, 1994. Inverse Heat Transfer Problems. New York: Springer-Verlag; 1994.
  • Beck, JV, Blackwell, B, and St. Clair, CR, 1985. Inverse Heat Conduction – Ill-Posed Problems. New York: Wiley-Interscience; 1985.
  • Özisik, MN, and Orlande, HRB, 2000. Inverse Heat Transfer. New York: Taylor & Francis; 2000.
  • Matsevity, YM, and Moultanovsky, AV, 1979. Identification of heat exchange parameters by optimal dynamic filtration, High Temp. 17 (4) (1979), pp. 75–81, Consultants Bureau, New York, London).
  • Matsevity, YM, and Moultanovsky, AV, 1984. Statistical identification of local heat transfer parameters, J. Eng. Phys. 45 (5) (1984), pp. 1298–1300, (Consultants Bureau, New York, London).
  • Matsevity, YM, and Moultanovsky, AV, 1988. "Solution of parameters’ optimization and control problems in thermal systems by means of a local adaptive filter". In: in Mathematical Research, Systems, Analysis and Simulation. Vol. 2. Berlin: Academie-Verlag; 1988. pp. 175–178.
  • Nillot, CLe, and Gallet, P, 1998. Infrared thermography applied to the resolution of inverse heat conduction problems: Recovery of heat line sources and boundary conditions, Rev. Gén. Therm. 37 (1998), pp. 629–643.
  • Rainieri, S, and Pagliarini, G, 2002. Data filtering applied to infrared thermographic measurements intended for the estimation of local heat transfer coefficient, Exp. Therm. Fluid Sci. 26 (2002), pp. 109–114.
  • Colaço, MJ, Orlande, HRB, and Dulikravich, GS, 2006. Inverse and optimization problems in heat transfer, J. Braz. Soc. Mech. Sci. Eng. XXVIII 1 (2006), pp. 1–23.
  • Y. Matsevity and A.V. Moultanovsky, Mathematical Simulation of Thermal System Including Combined Inverse Problem of Heat Conduction, Proceedings of the European Congress on Simulation, B, Academia, Prague, 1987..
  • Matsevity, Y, and Moultanovsky, AV, 1988. Simulation of thermal processes and identification of heat transfer parameters, Syst. Anal. Model. Simulat. 4 (5) (1988), pp. 371–385.
  • Tikhonov, AN, and Arsenin, VY, 1977. Solution of Ill-posed Problems. Washington, DC: Winston & Sons; 1977.
  • Scott, EP, and Beck, JV, 1989. Analysis of order of the sequential regularization solutions of inverse heat conduction problems, J. Heat Transf.-Trans. ASME 111 (1989), pp. 218–224.
  • Beck, JV, Blackwell, B, and Haji-Sheikh, A, 1996. Comparison of some inverse heat conduction methods using experimental data, Int. J. Heat Mass Transf. 39 (17) (1996), pp. 3649–3657.
  • Fieberg, C, and Kneer, R, 2008. Determination of thermal contact resistance from transient temperature measurements, Int. J. Heat Mass Transf. 51 (2008), pp. 1017–1023.
  • K. Momose, K. Abe, and H. Kimoto, Inverse Measurement of Thermal Boundary Conditions using a Transient Temperature History, Proceedings of the 5th International Conference on Inverse Problems in Engineering: Theory and Practice, Cambridge, UK, 2005..
  • Renault, N, André, S, Maillet, D, and Cunat, C, 2008. A two-step regularized inverse solution for 2-D heat source reconstruction, Int. J. Therm. Sci. 47 (2008), pp. 834–847.
  • Moultanovsky, A, 2002. Mobile HVAC system evaporator optimization and cooling capacity estimation by means of inverse problem solution, Inverse Probl. Sci. Eng. 10 (1) (2002), pp. 1–18.
  • Moultanovsky, AV, and Rekada, M, 2002. Inverse heat conduction problem approach to identify the thermal characteristics of super-hard synthetic materials, Inverse Probl. Eng. 10 (1) (2002), pp. 19–41.
  • O. Fydym, H.R.B. Orlande, M. Bamford, and J.C. Batsale, Bayesian Approach for Thermally Diffusivity Mapping from Infrared Images with Spatially Random Heat Pulse Heating, Proceedings of the 6th International Conference on Inverse Problems in Engineering: Theory and Practice, Dourdan (Paris), France, 2008..
  • Gosselin, L, Tye-Gingras, MF, and Mathieu-Potvin, F, 2009. Review of utilization of genetic algorithms in heat transfer problems, Int. J. Heat Mass Transf. 52 (9–10) (2009), pp. 2169–2188.
  • Hensel, E, and Hills, R, 1989. Steady-state two-dimensional inverse heat conduction, Numer. Heat Transf. B 15 (1989), pp. 227–240.
  • Throne, R, and Olson, L, 2001. The steady inverse heat conduction problem: A comparison of methods with parameter selection, J. Heat Transf.-Trans. ASME 123 (2001), pp. 633–644.
  • Martin, TJ, and Dulikravich, GS, 1998. Inverse determination of steady heat convection coefficient distribution, J. Heat Transf.-Trans. ASME 120 (1998), pp. 328–334.
  • Matsevity, Y, Moultanovsky, AV, and Timchenko, V, 1992. Modeling thermal processes and identification of local heat transfer parameters with the help of an adaptive iterative filter, High Temp. 30 (1) (1992), pp. 71–78.
  • F. Bozzoli, S. Rainieri, and G. Pagliarini, Estimation of the Local Heat Transfer Coefficient in Forced Convention of Moist Air in Presence of Water Vapour Surface Condensation, Proceedings of the 5th European Thermal-Sciences Conference, The Netherlands, 2008..
  • Rainieri, S, Bozzoli, F, and Pagliarini, G, 2004. Wiener filtering technique applied to thermographic data reduction intended for the estimation of plate fins performance, Exp. Therm. Fluid Sci. 28 (2–3) (2004), pp. 179–183.
  • Ay, H, Jang, J, and Yeh, J, 2002. Local heat transfer measurements of plate finned-tube heat exchangers by infrared thermography, Int. J. Heat Mass Transf. 45 (2002), pp. 4069–4078.
  • Alifanov, OM, and Mikhailov, VV, 1978. Solution of the nonlinear inverse thermal conductivity problem by the iteration method, J. Eng. Phys. 35 (6) (1978), pp. 1501–1506.
  • Alifanov, OM, Artyukhin, EA, and Nenarokomov, AV, 1987. Spline approximation of the solution of the inverse heat conduction problem, taking account of the smoothness of the desired function, High Temp. 25 (5) (1987), pp. 520–526.
  • Park, HM, and Chung, OY, 1999. Comparison of various conjugate gradient methods for inverse heat transfer problems, Chem. Eng. Comm. 176 (1999), pp. 210–228.
  • Huang, C-H, and Tsai, Y-L, 2005. A transient 3-D inverse problem in imaging the time-dependent local heat transfer coefficient for plate fin, Appl. Therm. Eng. 25 (2005), pp. 2478–2495.
  • Jarny, Y, Ozisik, MN, and Bardon, JP, 1991. A General optimization method using adjoint equation for Solving multidimensional inverse heat conduction, Int. J. Heat Mass Transf. 34 (11) (1991), pp. 2911–2919.
  • Alifanov, OM, and Nenarokomov, AV, 1992. Extremal formulation of a three dimensional inverse problem of heat conduction, Sov. Phys. Dokl. 325 (5) (1992), pp. 409–410.
  • Alifanov, OM, and Nenarokomov, AV, 1999. Three-dimensional boundary inverse heat conduction problem for regular coordinate systems, Inverse Probl. Eng. 7 (4) (1999), pp. 335–362.
  • Artyukhin, EA, and Nenarokomov, AV, 1987. Coefficient inverse heat conduction problem, J. Eng. Phys. 53 (3) (1987), pp. 1085–1090.
  • Carslaw, HS, and Jaeger, JC, 1986. Conduction of Heat in Solids. USA: Oxford University Press; 1986.
  • Chen, W-L, and Yang, Y-C, 2008. On the inverse heat convection problem of the flow over a cascade of rectangular blades, Int. J. Heat Mass Transf. 51 (2008), pp. 4184–4194.
  • Morozov, VA, 1984. Methods for Solving Incorrectly Posed Problems. New York: Springer-Verlag; 1984.
  • Matsevity, Y, and Moultanovsky, AV, 1979. An iterative filter for solution of the inverse heat conduction problems, J. Eng. Phys. 35 (5) (1979), pp. 1373–1378.
  • A.V. Moultanovsky, Computational Parameters Selection and Calculating Features of Adaptive Iterative Filter as Inverse Problem Method, Proceedings of the 8th Annual on Inverse Problems in Engineering Seminar, Rensselaer Polytechnic Institute, Troy, New York, 1997..
  • Lim, JS, 1990. Two-Dimensional Signal and Image Processing. New Jersey: Prentice Hall; 1990.
  • Rainieri, S, Bozzoli, F, and Pagliarini, G, 2008. Characterization of an uncooled infrared thermographic system suitable for the solution of the 2-D inverse heat conduction problem, Exp. Therm. Fluid Sci. 32 (8) (2008), pp. 1492–1498.
  • A.I Ilyinsky, S. Rainieri, A. Farina, and G. Pagliarini, New Experimental Technique for Enhancement of Spatial Resolution in Heat Transfer Measurements, Proceedings of the 4th World Conference on Experimental Heat Transfer, Fluid Mechanics and Thermodynamics, Vol. 1, Brussels, 1997, pp. 93–100..

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