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Inverse analysis of the heat conduction process induced by impinging jet

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Języki publikacji
EN
Abstrakty
EN
This paper presents an analysis of the cooling process of a solid, induced by the impingement of an air jet. Solutions of the inverse heat conduction problem were obtained by applying the heat functions to formulate the base functions of the Finite Element Method. The applied heat functions identically satisfy the heat conduction equation in dimensionless co-ordinates. The minimisation of the functional, presented in this paper, leads to the solutions of the analysed problem. The temperature distribution of the analysed solid was determined by solving the inverse heat conduction problem by means of the temperature measurements taken inside the solid. Properties of the heat function were applied to reconstruct the distribution of the Bi number on the heat exchange surface; this in turn enables to determine the heat transfer coefficient on the analysed surface. The results of the analysis were compared with the data found in the literature.
Rocznik
Strony
299--317
Opis fizyczny
Bibliogr. 14 poz.
Twórcy
autor
Bibliografia
  • 1. L. BOGUSŁAWSKI, Estimation of the possibility of heat transfer measurement at stagnation point with constant temperature anemometer surface sensor [in Polish], VIII Symposium of Heat and Mass Transfer, Białowieża 1992.
  • 2. S. CHANTASIRIWAN, Inverse determination of steady-state heat transfer coefficient, International Journal of Heat and Mass Transfer, 27, 8, 1155-1164, 2000.
  • 3. CHING-YU YANG, Solving the two-dimensional inverse heat source problem through the linear least-squares error method, International Journal of Heat and Mass Transfer, 41, 2, 393-398, 1998.
  • 4. M. CIAŁKOWSKI, Solution of a non-stationary inverse problem of heat conduction by means of new type base functions of finite element method [in Polish], XVII Symposium of Thermodynamics Kraków 1999.
  • 5. M. CIAŁKOWSKI, A. FRĄCKOWIAK, Heat functions and their application to the solution of heat conduction and mechanical problems [in Polish], WPP, Poznań 2000.
  • 6. R. GARDON and J. COBONQUE, Heat transfer between a flat plate and jets of air impinging on it, Int. Heat and Mass Transfer Conference, Univ. Colorado, p.454, 1961.
  • 7. W.M. KAYS, Convective heat and mass transfer, Mac Graw Hill, 1966.
  • 8. D. LESNIC, L. ELLIOTT, B. INGHAM, The solution to an inverse heat conduction problem subject to the specification of energies, International Journal of Heat and Mass Transfer, 41, 1, 25-32, 1998.
  • 9. LIU LINHUA, TAN HEPING and YU QIZHENG, Inverse radiation of temperature fields in three-dimensional rectangular furnace, International Journal of Heat and Mass Transfer, 26, 2, 239-248, 1999.
  • 10. NEHAD AL.-KHALIDY, On the solution of parabolic and hyperbolic inverse heat conduction problems, International Journal of Heat and Mass Transfer, 41, 3731-3740, 1998.
  • 11. C. POPIEL and L. BOGUSŁAWSKI, Effect of flow on the heat or mass transfer on a plate in impinging round jet, Sc. UK Nat., Conference on Heat Transfer, p. 663, Glasgow 1988.
  • 12. B. SAWAF, M.N. OZISIK, Determining the constant thermal conductivities of orthotropic materials by inverse analysis, International Journal of Heat and Mass Transfer, 22, 2, 201-211, 1995.
  • 13. J. TALER, P. DUDA, Experimental verification of space marching methods for solving inverse problems, Heat and Mass Transfer, 36, 324-331, 2000.
  • 14. M. WOELKE, A. FRĄCKOWIAK, Stability analysis of the solutions of the heat conduction inverse problem [in Polish], XI Symposium of Heat and Mass Transfer, Gliwice - Szczyrk 2001
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BAT4-0002-0068
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