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共轭梯度法求解多宗量瞬态热传导反问题 被引量：12

A Conjugate Gradient Method for Inverse Heat Conduction Problems with Multi-variables in Transient-state
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摘要 　提出瞬态热传导反问题中热物性参数和边界条件多宗量反演的一般数值求解模式,导出了敏度计算公式,并用共轭梯度法求解,探讨了测点数目、测量误差和变量初值对反演结果的影响,并进行了数值验证. A general numerical model is presented to identify multi_variables,including thermal parameters and boundary conditions for inverse heat conduction problems in transient state.Sensitivity formulas are derived.A conjugate gradient technique is employed.The effects of the number of sample points,the data noise and initial guess on solutions are given.A numerical calculation is performed and discussed.
作者 薛齐文 杨海天 胡国俊
机构地区 工业装备结构分析国家重点实验室大连理工大学工程力学系
出处 《计算物理》 CSCD 北大核心 2005年第1期56-60,共5页 Chinese Journal of Computational Physics
基金 教育部重点基金[99149] 教育部骨干教师资助计划[2000 65] 工业装备结构分析国家重点实验室开放基金[GZ9814] 973项目NKBRSF[G1999032805] 重点基金[10032030] 辽宁省中青年学术带头人基金资助项目
关键词 多宗量 反问题 数值求解 共轭梯度法 初值 热传导 点数 数值验证 热物性参数 瞬态 heat conduction multi-variables inverse problems conjugate gradient method finite element
分类号 O414 [理学—理论物理] TK124 [动力工程及工程热物理—工程热物理]
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参考文献11

  • 1Beck J V, Blackwell B, Haji-Sheikh A. Comparison of inverse heat conduction methods using experimental data [ J]. Int J Heat Mass Transfer, 1996,39 (17): 3649 - 3657.
  • 2Chen Han-Taw, Lin Shen-Yih. Estimation of surface temperature in two-dimensional inverse heat conduction problens [ J].International Journal of Heat and Mass Transfer,2001,44: 1455- 1463.
  • 3Somchart Chantasiriwan. An algorithm for solving multidimensional inverse heat conduction problem [J]. International Journal of Heat and Mass Transfer, 2001,44: 3823 - 3832.
  • 4Refahi Abou khachfe, Yvon Jarny. Determination of heat sources and heat transfer coefficient for two-dimensional heat floe-numerical and experimental study [J]. International Journal of Heat and Mass Transfer, 2001,44:1309 - 1322.
  • 5Tseng A A, Chen T C, Zhao F Z. Direct sensitivity coefficient method for solving two-dimensional inverse heat conduction problems by finite-element scheme [J]. Numerical Heat Transfer, Part B, 1995,27:291 - 307.
  • 6Scarpa F, Milano G. Kalman smoothing technique applied to the inverse heat conduction problem [J]. Numerical Heat Transfer, Part B, 1995,28:79 - 96.
  • 7Huang C H, Wang S P. A three-dimensional inverse heat conduction problem in estimating surface heat flux by conjugate gradient method [ J]. Int J Heat Mass Transfer, 1999,42 : 3387 - 3403.
  • 8杨海天,胡国俊.共轭梯度法求解多宗量稳态传热反问题[J].应用基础与工程科学学报,2002,10(2):174-181. 被引量：20
  • 9Abou Khachfe R, Jarny Y. Numerical solution of 2-D nolinear inverse heat conduction problems using finite-element techniques [J].Numerical Heat Transfer, Part B, 2000,37:45- 67.
  • 10Lewis R W, Morgan K, Thomas H R. The finite element method in heat transfer analysis [ M]. UK:JOHN WILEY & SONS, 1996.11- 29.

二级参考文献17

  • 1刘高典.温度场的数值模拟[M].重庆：重庆大学出版社,1988.1-4.
  • 2Bayo E, Moulin H, Crisalle O,et al. Well-conditoned numerical approach for the solution of the inverse heat conduction problem[J]. Numerical Heat Transfer,Part B,1992,21:79～98
  • 3Carasso A S. Slowly divergent space marching schemes in the inverse conduction problem. Numerical Heat Transfer,Part B,1993,23:111～126
  • 4Hensel E, Hills R. Steady-state two-dimensional inverse heat conduction. Numerical Heat Transfer,Part B,1989,15:227～240
  • 5Tseng A A, Chen T C, Zhao F Z. Direct sensitivity coefficient method for solving two-dimensional inverse heat conduction problems by finite-element scheme. Numerical Heat Transfer Part B,1995,27:291～307
  • 6Lesnic D, Ellioot L, Ingham D B. Application of the boundary element method to inverse heat conduction problems[J]. Int J Heat Mass Transfer ,1996,39(7):1503～1517
  • 7(苏)吉洪诺夫, 阿尔先宁. 不适定问题的解法[M]. 北京:地质出版社,1979.20～31
  • 8Huang Chenghung, Chen Chinwei. A boundary-element-based inverse problem of estimating boundary conditions in an irregular domain with statistical analysis[J]. Numerical Heat Transfer,Part B,1998,33:251～268
  • 9Khachfe R A, Jarny Y. Numerical solution of 2-D nolinear inverse heat conduction problems using finite-element techniques[J]. Numerical Heat Transfer,Part B,2000,37:45～67
  • 10Lewis R W, Morgan K, Thomas H R. The finite element method in heat transfer analysis[M]. UK:JOHN WILEY ＆ SONS,1996.11～29

共引文献19

同被引文献89

引证文献12

二级引证文献73

计算物理
2005年 第1期

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