Newton-type methods and their modifications for inverse heat conduction problems

被引：0
|
作者：
康传刚 [1 ,2 ]
孟泽红 [3 ]
贺国强 [1 ]
机构：
[1] Depaxtment of Mathematics,College of Sciences,Shanghai University
[2] Department of Mathematics,Tianjin Polytechnic University
[3] School of Mathematics and Statistics,Zhejiang University of Finance and Economics
来源：
Advances in Manufacturing | 2010年 / 14卷 / 03期
关键词：
nonlinear inverse problem; inverse heat conduction problem; Newton-Tikhonov method; Newton-implicit iterative method; modification;
D O I：
暂无
中图分类号：
O551.3 [物质的热性质];
学科分类号：
0702 ;
摘要：
This paper studies to numerical solutions of an inverse heat conduction problem.The effect of algorithms based on the Newton-Tikhonov method and the Newton-implicit iterative method is investigated,and then several modifications are presented.Numerical examples show the modified algorithms always work and can greatly reduce the computational costs.
引用
收藏
页码：196 / 200
页数：5
相关论文
共 50 条
  • [31] Simulation and Experimental study of Inverse Heat Conduction Problem
    Chen, L.
    Askarian, S.
    Mohammadzaheri, M.
    Samadi, F.
    FUNDAMENTAL OF CHEMICAL ENGINEERING, PTS 1-3, 2011, 233-235 : 2820 - +
  • [32] Numerical Methods for Inverse Problem of Heat Conduction with Unknown Boundary Based on Variational Principles with Variable Domain
    Liu Gao-Lian Shanghai University of Technology and Shanghai Institute of Appl.Math.& Mechanics Shanghai 200072
    Journal of Thermal Science, 1992, (04) : 241 - 248
  • [33] Numerical and experimental verification of the single neural adaptive PID real-time inverse method for solving inverse heat conduction problems
    Wan, Shibin
    Wang, Kun
    Xu, Peng
    Huang, Yajin
    INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2022, 189
  • [34] A fundamental solution method for inverse heat conduction problem
    Hon, YC
    Wei, T
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2004, 28 (05) : 489 - 495
  • [35] ESTIMATION OF UNCERTAINTY IN AN ANALYTICAL INVERSE HEAT CONDUCTION SOLUTION
    Woodfield, P. L.
    Monde, M.
    EXPERIMENTAL HEAT TRANSFER, 2009, 22 (03) : 129 - 143
  • [36] A new approach for the estimation of temperature-dependent thermal properties by solving transient inverse heat conduction problems
    Cui, Miao
    Gao, Xiaowei
    Zhang, Jinbo
    INTERNATIONAL JOURNAL OF THERMAL SCIENCES, 2012, 58 : 113 - 119
  • [37] Thermal stress monitoring in thick-walled pressure components based on the solutions of the inverse heat conduction problems
    Taler, Jan
    Dzierwa, Piotr
    Jaremkiewicz, Magdalena
    Taler, Dawid
    Kaczmarski, Karol
    Trojan, Marcin
    JOURNAL OF THERMAL STRESSES, 2018, 41 (10-12) : 1501 - 1524
  • [38] Reconstruction of the total heat exchange factor using the inverse heat conduction problem
    Cui, Miao
    Gao, Xiaowei
    Chen, Haigeng
    ADVANCED DESIGN TECHNOLOGY, PTS 1-3, 2011, 308-310 : 890 - +
  • [39] Removal of numerical instability in the solution of an inverse heat conduction problem
    Pourgholi, R.
    Azizi, N.
    Gasimov, Y. S.
    Aliev, F.
    Khalafi, H. K.
    COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2009, 14 (06) : 2664 - 2669
  • [40] Configuring Genetic Algorithm to Solve the Inverse Heat Conduction Problem
    Szenasi, Sandor
    Felde, Imre
    2017 IEEE 15TH INTERNATIONAL SYMPOSIUM ON APPLIED MACHINE INTELLIGENCE AND INFORMATICS (SAMI), 2017, : 387 - 391
12345