Reconstruction of the total heat exchange factor using the inverse heat conduction problem

被引:1
|
作者
Cui, Miao [1 ]
Gao, Xiaowei [1 ]
Chen, Haigeng [2 ]
机构
[1] Dalian Univ Technol, State Key Lab Struct Anal Ind Equipment, Dalian 116024, Liaoning, Peoples R China
[2] Northeastern Univ, Sch mat & met, Shenyang 110004, Peoples R China
来源
关键词
Total heat exchange factor; Inverse heat conduction problem; Least-square method; Complex-variable-differentiation method; TEMPERATURE; FLUX; SLAB;
D O I
10.4028/www.scientific.net/AMR.308-310.890
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A new inverse algorithm is proposed for the reconstruction of the total heat exchange factor, which is concerned with transient heat conduction problems. The unknown total heat exchange factor is treated as the optimization variable, and the errors to be minimized are the differences between the calculated temperatures and the measured ones. The sensitivity coefficients are obtained by the complex-variable-differentiation method. The effectiveness, efficiency and accuracy of the inverse approach are demonstrated in few test cases.
引用
收藏
页码:890 / +
页数:2
相关论文
共 50 条
  • [31] Solution of inverse heat conduction problem using the Tikhonov regularization method
    Piotr Duda
    Journal of Thermal Science, 2017, 26 : 60 - 65
  • [32] Using neural networks: a guidance with application in inverse heat conduction problem
    Shang, Yuanbin
    Tan, Chaofa
    Yu, Xueling
    Hu, Xiaoyu
    Jiang, Hongquan
    Ma, Wenjiang
    Liu, Donghuan
    EUROPEAN JOURNAL OF PHYSICS, 2025, 46 (02)
  • [33] Solution to inverse heat conduction problem in nanoscale using sequential method
    Kim, SK
    Daniel, IM
    NUMERICAL HEAT TRANSFER PART B-FUNDAMENTALS, 2003, 44 (05) : 439 - 456
  • [34] Solution of Inverse Heat Conduction Problem using the Tikhonov Regularization Method
    Duda, Piotr
    JOURNAL OF THERMAL SCIENCE, 2017, 26 (01) : 60 - 65
  • [35] Solution of Inverse Heat Conduction Problem using the Tikhonov Regularization Method
    Piotr Duda
    Journal of Thermal Science, 2017, 26 (01) : 60 - 65
  • [36] Shape reconstruction of an inverse boundary value problem for the stationary heat conduction with a robin condition
    Gao, Zhiming
    Ma, Yichen
    INDIAN JOURNAL OF PURE & APPLIED MATHEMATICS, 2007, 38 (02): : 105 - 121
  • [37] Stability and reconstruction for an inverse problem for the heat equation
    Bryan, K
    Caudill, LF
    INVERSE PROBLEMS, 1998, 14 (06) : 1429 - 1453
  • [38] Boundary element method for the inverse problem of heat conduction
    Xin, Yumei
    Zang, Shusheng
    Zheng, Hongtao
    Harbin Gongye Daxue Xuebao/Journal of Harbin Institute of Technology, 1997, 29 (03): : 26 - 28
  • [39] An algorithm for solving multidimensional inverse heat conduction problem
    Chantasiriwan, S
    INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2001, 44 (20) : 3823 - 3832
  • [40] On the Coefficient Inverse Problem of Heat Conduction in a Degenerating Domain
    Jenaliyev, Muvasharkhan
    Yergaliyev, Madi
    INTERNATIONAL CONFERENCE ON ANALYSIS AND APPLIED MATHEMATICS (ICAAM 2018), 2018, 1997