• DocumentCode
    3314516
  • Title

    Error estimation of the heat conductivity coefficient determination when sample heated with the radiant flux

  • Author

    Mikhalev, E.P. ; Rakov, Yu.Ya.

  • Author_Institution
    Tomsk Polytech. Univ., Russia
  • fYear
    2003
  • fDate
    7-11 April 2003
  • Firstpage
    56
  • Lastpage
    58
  • Abstract
    This paper describes a method for determining the heat conductivity coefficient based on solving the quasi-inverse multivariate problem of the heat conductivity in cylinder, which is heated with the radiant flux from the face and radiates freely with the constant temperature from all sides into the medium. A sample radiant heating can be carried out by different methods, e.g. by means of optical furnace, laser or high temperature furnace. To determine the heat conductivity coefficient and the error estimation with the radiation flux the mathematical simulation was carried out. At first the direct problem of heat conductivity was solved. The calculation resulted in determination of the total heat flow departing from the low surface of the sample. Accuracy assurance of solving is the convergence of heat balance. Then the inverse problem was solved by means of which the heat conductivity coefficient was determined by the known density of incoming heat flow and the total heat flow.
  • Keywords
    heat radiation; heating; inverse problems; thermal conductivity; error estimation; heat balance; heat conductivity coefficient; heat flow; inverse problem; mathematical simulation; quasiinverse multivariate problem; radiant flux; radiant heating; Absorption; Boundary conditions; Conductivity; Equations; Error analysis; Furnaces; Heating; Image motion analysis; Tellurium; Temperature;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Modern Techniques and Technologies, 2003. MTT 2003. Proceedings of the 9th International Scientific and Practical Conference of Students, Post-graduates and Young Scientists
  • Print_ISBN
    0-7803-7669-2
  • Type

    conf

  • DOI
    10.1109/SPCMTT.2003.1438125
  • Filename
    1438125