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Application of the two-temperature model for a numerical study of multiple laser pulses interactions with thin metal films

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Języki publikacji
EN
Abstrakty
EN
A thin metal film irradiated by multiple laser pulses is considered. The microscale heat transfer in the domain considered is described by hyperbolic two-temperature model. This model contains two energy equations determining the heat exchange in the electron gas and the metal lattice. The problem is solved by a explicit scheme of finite difference method. The influence of separation time between two laser pulses on the electrons and lattice temperatures is discussed.
Twórcy
autor
  • Department of Strength of Materials and Computational Mechanics Silesian University of Technology, Poland, ewa.majchrzak@polsl.pl
Bibliografia
  • [1] Lin Z., Zhigilei L.V., Celli V., Electron-phonon coupling and electron heat capacity of metals under conditions of strong electron-phonon nonequilibrium, Physical Review B 2008, 77, 075133-1-075133-17.
  • [2] Chen J.K., Beraun J.E., Numerical study of ultrashort laser pulse interactions with metal films, Numerical Heat Transfer 2001, Part A, 40, 1-20.
  • [3] Zhang Z.M., Nano/Microscale Heat Transfer, McGraw-Hill, 2007.
  • [4] Mochnacki B., Paruch M., Application of evolutionary algorithms for identification of dual phase lag model parameters, Scientific Research of Institute of Mathematics and Computer Science Czestochowa University of Technology 2011, 1(10), 189-198.
  • [5] Mochnacki B., Paruch M., Estimation of dual phase lag model parameters using the evolutionary algorithms, Archives of Foundry Engineering 2011, 11, 3, 277-281.
  • [6] Huang J., Zhang Y., Chen J.K., Ultrafast solid-liquid-vapor phase change in a thin gold film irradiated by multiple femtosecond laser pulses, International Journal of Heat and Mass Transfer 2009, 52, 3091-3100.
  • [7] Majchrzak E., Poteralska J., Numerical modelling of short-pulse laser interactions with thin metal films using two-temperature model, 18th International Conference on Computer Methods in Mechanics, CMM 2009, 18-21 May 2009, Zielona Góra, Short Papers, 295-296.
  • [8] Qiu T.Q., Tien C.L., Femtosecond laser heating of multi-layer metals - I Analysis, International Journal of Heat and Mass Transfer 1994, 37, 2789-2797.
  • [9] Majchrzak E., Poteralska J., Two-temperature microscale heat transfer model. Part I: Determination of electron parameters, Scientific Research of the Institute of Mathematics and Computer Science Czestochowa University of Technology 2010, 1(9), 99-108.
  • [10] Majchrzak E., Poteralska J., Two-temperature microscale heat transfer model. Part II: Determination of lattice parameters, Scientific Research of the Institute of Mathematics and Computer Science Czestochowa University of Technology 2010, 1(9), 109-120.
  • [11] Dai W., Nassar R., A compact finite difference scheme for solving a one-dimensional heat transport equation at the microscale, J. of Comput. and Applied Mathematics 2001, 132, 431-441.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPC6-0021-0007
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