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Inverse Problems in Science and Engineering Volume 13, 2005 - Issue 1
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Original Articles

An inverse boundary element method/genetic algorithm based approach for retrieval of multi-dimensional heat transfer coefficients within film cooling holes/slots

M. Silietia Mechanical, Materials, and Aerospace Engineering, University of Central Florida, FL
,
E. Divob Department of Engineering Technology, University of Central Florida, FL
&
A. J. Kassaba Mechanical, Materials, and Aerospace Engineering, University of Central Florida, FL
Pages 79-98 | Received 26 Jan 2004, Accepted 21 Jun 2004, Published online: 22 Aug 2006

  • Goldstein, RJ, 1971. Advances in Heat Transfer. Vol. 7. New York. 1971. p. pp. 321–379.
  • Kercher, DM, 1998. A film cooling CFD bibliography: 1971–1996, Int. J. of Rotating Machinery 4 (1998), pp. 61–72.
  • Blair, MF, 1974. "An experimental study of heat transfer and film cooling on large scale turbine endwalls". In: J. of Heat Transfer. 1974. pp. 524–529.
  • O'Malley, K, 1984. "Theoretical Aspects of Film Cooling. PhD Thesis". In: University of Oxford. 1984.
  • Sarkar, S, and Bose, TK, 1995. Comparison of different turbulence models for prediction of slot-film cooling-flow and temperature-field, Numer. Heat Transfer B 28 (2) (1995), pp. 217–238.
  • Kassimatis, PG, Bergeles, GC, Jones, TV, and Chew, JW, 2000. Numerical investigation of the aerodynamics of the near slot film cooling, Int. J. Numer. Methods in Fluids 32 (1) (2000), pp. 85–104.
  • Goldstein, RJ, Eckert, ERG, and Ramsey, JW, 1998. Film cooling with injection through holes: adiabatic wall temperatures downstream of a circular hole, ASME Journal of Engineering for Power 90 (1998), pp. 384–395.
  • Goldstein, RJ, Eckert, ERG, and Burggraf, F, 1974. Effects of hole geometry and density on three dimensional film cooling, Int. J. of Heat and Mass Transfer 17 (1974), pp. 595–607.
  • York, DY, and Leylek, JH, "Leading edge film cooling physics: part I – adiabatic effectiveness". In: ASME-paper GT-2002-30166. The Netherlands.
  • York, DY, and Leylek, JH, "Leading edge film cooling physics: part II – heat transfer coefficient". In: ASME-paper GT-2002-30167. The Netherlands.
  • Heselhaus, A, and Vogel, DT, 1995. "Numerical simulation of turbine blade cooling with respect to blade heat conduction and inlet temperature profiles". In: AIAA Paper No. 95-3041. 1995, 31st AIAA/ASME/SAE/ASEE Joint Propulsion, Conference and Exhibit, San Diego, CA, July.
  • York, WD, and Leylek, JH, 2003. "Three-dimensional conjugate heat transfer simulation of an internally-cooled gas turbine vane". In: ASME Paper 2003-GT-38551. Georgia, USA. 2003.
  • Kassab, AJ, Divo, E, Heidmann, JD, Steinthorsson, E, and Rodriguez, F, 2003. BEM/FVM conjugate heat transfer analysis of a three-dimensional film cooled turbine blade, International Journal for Numerical Methods in Heat Transfer and Fluid Flow 13 (5) (2003), pp. 581–610.
  • Kurpisz, K, and Nowak, AJ, 1992. BEM approach to inverse heat conduction problems, Eng. Analysis 10 (1992), pp. 291–297.
  • Maillet, D, Degiovanni, A, and Pasquetti, R, 1991. Inverse heat conduction applied to measurements of heat transfer coefficient on a cylinder: comparison between an analytical and a boundary element technique, J. Heat Transfer 113 (1991), pp. 549–557.
  • Farid, MS, and Hsieh, CK, 1992. Measurement of free convection heat transfer coefficient for a rough horizontal nonisothermal cylinder in ambient air by infrared scanning, J. Heat Transfer 114 (1992), pp. 1054–1056.
  • Martin, TJ, and Dulikravich, GS, 1998. Inverse determination of steady heat convection coefficient distributions, J. Heat Transfer 120 (1998), pp. 328–334.
  • Kassab, AJ, Divo, E, and Chyu, M, 1999. "A BEM-based inverse algorithm to retrieve multi-dimensional heat transfer coefficients from transient temperature measurements, BETECH99". In: Computational Mechanics. Boston, MA. 1999. p. pp. 65–74, In: C.S. Chen, C.A. Brebbia and D. Pepper (Eds), Proceedings of the 13th International Boundary Element Technology Conference, Las Vegas, June 8–10.
  • Divo, E, Kassab, AJ, Kapat, JS, and Chyu, MK, 1999. Retrieval of multidimensional heat transfer coefficient distributions using an inverse BEM-based regularized algorithm: numerical and experimental results, ASME paper HTD-Vol. 364-1 (1999), p. pp. 235–244, In: L.C. Witte (Ed.), Proceedings of the ASME, Heat Transfer Division.
  • Kassab, AJ, Divo, E, and Kapat, JS, 2001. Multi-dimensional heat flux reconstruction using narrow-band thermochromic liquid crystal thermography, Inverse Problems in Engineering 9 (2001), pp. 537–559.
  • Bialecki, RA, Divo, E, and Kassab, AJ, 2001. Unknown time dependent heat flux boundary condition reconstruction using a BEM-based inverse algorithm, Electronic Journal of Boundary Elements Vol BETEQ2001, No. 1 (2001), p. pp. 104–114, (2002)http://tabula.rutgers.edu/EJBE/proceedings/.
  • Bialecki, R, Divo, E, Kassab, AJ, and Ait Maalem, RLahcen, 2003. Explicit calculation of smoothed sensitivity coefficients for linear problems, International Journal for Numerical Methods in Engineering 57 (2) (2003), pp. 143–167.
  • Powell, MJD, 1992. "The theory of radial basis function approximation". In: Advances in Numerical Analysis. Vol. II. Oxford. 1992. p. pp. 143–167, In: W. Light, (Ed.).
  • Jichun, Li, and Chen, CS, 2001. A simple efficient algorithm for interpolation between different grids in both 2D and 3D, Mathematics and Computers in Simulation 58 (2) (2001), pp. 125–132.
  • Hansen, PC, 1992. Analysis of discrete ill-posed problems by means of the L-curve, SIAM Rev. 34 (1992), pp. 561–580.
  • Hansen, PC, and O'leary, DP, 1993. The use of the L-curve in the regularization of discrete ill-posed problems, SIAM J. Sci. Comput. 14 (1993), pp. 1487–1503.
  • Morosov, VA, 1984. Methods for Solving Incorrectly Posed Problems. Berlin. 1984.
  • Morozov, VA, 1992. Regularization Methods for Ill-Posed Problems. Boca Raton, Florida. 1992.
  • Goldberg, DE, 1989. Genetic Algorithms in Search, Optimization and Machine Learning. Reading, MA. 1989.
  • Wrobel, LC, and Aliabadi, MH, 2002. The Boundary Element Method: applications in Thermo-Fluids and Acoustics. Vol. Vol 1. New York. 2002.
  • Kassab, AJ, and Wrobel, LC, 2000. "Boundary element methods in heat conduction". In: Recent Advances in Numerical Heat Transfer. Vol. 2. New York. 2000. p. pp. 143–188, In: W.J. Mincowycz and E.M. Sparrow (Eds), Chapter 5.
  • Divo, E, and Kassab, AJ, 2003. Boundary Element Method for Heat Conduction with Applications in NonHomogeneous Media. Southampton, UK, and Boston, USA. 2003.
  • Kassab, AJ, Wrobel, LC, Bialecki, R, and Divo, E, 2004. "Boundary elements in heat transfer". In: Chapter 6 in Handbook of Numerical Heat Transfer. 2004, In: W. Minkowycz, E.M. Sparrow and J.Y. Murthy (Eds), 2nd Edn., in press.
  • Incropera, FP, and DeWitt, DP, 2002. Introduction to Heat Transfer. New York. 2002, 4th Edn..
  • Kays, WM, and Crawford, ME, 1993. Convective Heat and Mass Transfer. New York. 1993.

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