2006
DOI: 10.1051/epjap:2006007
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Non-Fourier heat conduction studying on high-power short-pulse laser ablation considering heat source effect

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Cited by 13 publications
(6 citation statements)
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“…This is in agreement with the results obtained by Banerjee et al [ 15 ] in a modeling study of laser ablation with pulsed heating. Similar behavior was also partially observed in a modeling study comparing a non-Fourier heat conduction model to the Fourier heat conduction model [ 16 ].…”
Section: Discussionsupporting
confidence: 79%
See 1 more Smart Citation
“…This is in agreement with the results obtained by Banerjee et al [ 15 ] in a modeling study of laser ablation with pulsed heating. Similar behavior was also partially observed in a modeling study comparing a non-Fourier heat conduction model to the Fourier heat conduction model [ 16 ].…”
Section: Discussionsupporting
confidence: 79%
“…2 ), we think that the differences between the two equations could be higher in the case of pulsed power due to the accumulated differences (pulse by pulse) between the temperatures obtained from each heat transfer equation. In fact, the hyperbolic heat transfer equation has been specially employed for heating techniques based on short energy pulses [ 15 , 16 ]. Finally, future experimental work should be conducted to accurately measure the thermal relaxation time ( τ ) of different biological tissues under different conditions.…”
Section: Future Researchmentioning
confidence: 99%
“…Figure 4(b) shows the target temperature distribution for analytical and numerical solutions under heat flux boundary condition. 29) Under both constant temperature and heat flux boundary conditions, the numerical results agree well with the analytical data.…”
Section: Validationsupporting
confidence: 65%
“…The rapid development of modern science and technology poses two challenges to the traditional theory of heat transfer, such as: (1) the classical Fourier's heat conduction law is no longer valid under the ultrafast laser heating and nanoscale conditions Bishri, 1999;Herwig and Beckert, 2000;Zhou et al, 2008;Mohajer et al, 2016;Guo and Xu, 1992;Shiomi and Maruyama, 2006;Zhang et al, 2006); (2) thermodynamic optimization method based on minimum entropy generation principle is not suitable for heat transfer problems without heat to work conversion (Bertola and Cafaro, 2008;Kjelstrup et al, 2000;Prigogine, 1967;Bejan, 1977;Bejan, 1979;Bejan, 1982;Bejan, 2002;Hesselgreaves, 2000;Pandey and Nema, 2011;Sekulic, 1986). In order to solve the first challenge, unlike the existing approaches to meet the first challenge, they all revise the existing Fourier's law of heat conduction (Tzou, 1996;Rukolaine, 2014;Chen et al, 2006;Cattaneo, 1948;Vernotte, 1958).…”
Section: Introductionmentioning
confidence: 99%