2012
DOI: 10.17512/jamcm.2012.2.07
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Application of the two-temperature model for a numerical study of multiple laser pulses interactions with thin metal films

Abstract: Abstract. 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.

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Cited by 5 publications
(10 citation statements)
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“…A basic theoretical model, the two-temperature (2-T) model, is used to calculate the thermal transport in solid. The 2-T model is given as two coupled diffusion equations, representing the temperature evolutions of the lattice and electrons, respectively [19,20,21]. The temperature evolution of the silicon lattice shows the process of phase changes over time, and the solidification time will be used for explaining the formation of the patterns left on the surface.…”
Section: Theoretical Methodsmentioning
confidence: 99%
See 4 more Smart Citations
“…A basic theoretical model, the two-temperature (2-T) model, is used to calculate the thermal transport in solid. The 2-T model is given as two coupled diffusion equations, representing the temperature evolutions of the lattice and electrons, respectively [19,20,21]. The temperature evolution of the silicon lattice shows the process of phase changes over time, and the solidification time will be used for explaining the formation of the patterns left on the surface.…”
Section: Theoretical Methodsmentioning
confidence: 99%
“…The temperature evolution of the silicon lattice shows the process of phase changes over time, and the solidification time will be used for explaining the formation of the patterns left on the surface. A laser pulse function including the laser profiles and its effects on the material will be presented as the driving source of the electron diffusion equation [19,20,21].…”
Section: Theoretical Methodsmentioning
confidence: 99%
See 3 more Smart Citations