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Volume 39 Issue 4
Apr.  2017
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Article Contents
SU Fu-yong, WEN Zhi. Blast furnace layer lining erosion problem based on inverse the heat conduction model[J]. Chinese Journal of Engineering, 2017, 39(4): 574-580. doi: 10.13374/j.issn2095-9389.2017.04.013
Citation: SU Fu-yong, WEN Zhi. Blast furnace layer lining erosion problem based on inverse the heat conduction model[J]. Chinese Journal of Engineering, 2017, 39(4): 574-580. doi: 10.13374/j.issn2095-9389.2017.04.013

Blast furnace layer lining erosion problem based on inverse the heat conduction model

doi: 10.13374/j.issn2095-9389.2017.04.013
  • Received Date: 2016-08-11
  • A blast furnace lining mathematical model was established based on the inverse heat transfer problem. After determining the boundary conditions of the model, this inverse heat transfer problem is divided into three problems which are the direct problem, the sensitivity problem and the adjoint problem, and these were solved using the conjugate gradient method. The feasibility of this model was proved by the inversion results of different shape functions and then it was discussed that the initial guess shape and number of measurement points effect on the inversion results. The results show that the accuracy of the inverse solution is independent of the the initial guess shape, but the number of measurement points has some impact on these results, whereby the more points are measured, the better the curve features are captured. An accurate inverse solution can be obtained with fewer measurement points and an average relative error within 3%, even though the arrangement of more points can achieve a slightly better solution.

     

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  • [2]
    Zhang Y, Deshpande R, Huang D F, et al. Numerical analysis of blast furnace hearth inner profile by using CFD and heat transfer model for different time periods. Int J Heat Mass Transfer, 2008, 51(1):186
    [3]
    Hadamard J. Lectures on Cauchy's problem in linear partial differential equations. Phys Today, 2003, 6(8):18
    [4]
    Beck J V, Blackwell B, Clair C R S. Inverse Heat Conduction Illposed Problem. New York:John Wiley&Sons, 1985
    [5]
    Lin D T W, Yang C Y. The estimation of the strength of the heat source in the heat conduction problems. Appl Math Modell, 2007, 31(12):2696
    [6]
    Stolz G. Numerical solutions to an inverse problem of heat conduction for simple shapes. J Heat Transfer, 1960, 82(1):20
    [7]
    Tikhonov A N, Arsenin V Y. Solutions of ill-posed problems. Math Comput, 1977, 32(144):491
    [8]
    Blackwell B F. Efficient technique for the numerical solution of the one-dimensional inverse problem of heat conduction. Numer Heat Transfer, 1981, 4(2):229
    [9]
    Weber C F. Analysis and solution of the ill-posed inverse heat conduction problem. Int J Heat Mass Transfer, 1981, 24(11):1783
    [10]
    Eldén L, Berntsson F, Reginska T. Wavelet and Fourier method for solving the sideways heat equation. SIAM J Sci Comput, 2000, 21(6):2187
    [11]
    Lasdon L S, Mitter S K, Warren A D. The conjugate gradient method for optimal control problem. IEEE Trans Autom Control, 1967, 12(2):132
    [12]
    Huang C H, Chao B H. An inverse geometry problem in identifying irregular boundary configurations. Int J Heat Mass Transfer, 1997, 40(9):2045
    [13]
    Colaço M J, Orlande H R B. Inverse natural convection problem of simultaneous estimation of two boundary heat fluxes in irregular cavities. Int J Heat Mass Transfer, 2004, 47(6):1201
    [14]
    Huang C H, Liu C Y. A three-dimensional inverse geometry problem in estimating simultaneously two interfacial configurations in a composite domain. Int J Heat Mass Transfer, 2010, 53(1):48
    [15]
    Huang C H, Chaing M T. A three-dimensional inverse geometry problem in identifying irregular boundary configurations. Int J Therm Sci, 2009, 48(3):502
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