• DocumentCode
    596279
  • Title

    Analysis of the fractional order system in the thermal diffusive interface - Part 1: Application to a semi-infinite plane medium

  • Author

    Daou, Roy Abi Zeid ; Moreau, Xavier ; Assaf, Riad ; Christophy, Fady

  • Author_Institution
    Biomed. Technol. Dept., Lebanese German Univ., Jounieh, Lebanon
  • fYear
    2012
  • fDate
    12-15 Dec. 2012
  • Firstpage
    140
  • Lastpage
    144
  • Abstract
    The recognition of fractional order behavior when identifying physical systems is relatively new. One of these fields where the fractional order integration can show up is the thermal diffusive interfaces. In fact, for some special conditions, an integration of order 0.5 appears when identifying the system. So, the objective of this work, divided into two parts, is to study the presence and the effects of the fractional order on the system behavior, and to determine the relation between the applied flux, the conduction and the point of measurement of the temperature. Accordingly, this first part will treat the case of homogeneous semi-infinite aluminum bar. Results show that the fractional order behavior of the bar disappears whenever the temperature sensor is far from the boundary where the flux is applied.
  • Keywords
    aluminium; bars; integration; thermal diffusion; Al; applied flux; fractional order integration; fractional order system; homogeneous semiinfinite aluminum bar; physical systems; semiinfinite plane medium; thermal diffusive interface; Aluminum; Frequency measurement; Materials; Mathematical model; Temperature measurement; Temperature sensors; Thermal conductivity; fractional order integration; homogeneous semi-infinite aluminum bar; modeling process; thermal diffusive interface;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Advances in Computational Tools for Engineering Applications (ACTEA), 2012 2nd International Conference on
  • Conference_Location
    Beirut
  • Print_ISBN
    978-1-4673-2488-5
  • Type

    conf

  • DOI
    10.1109/ICTEA.2012.6462853
  • Filename
    6462853