Results 221 to 230 of about 24,282 (251)
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Finite element methods for non-fourier thermal wave model of bio heat transfer with an interface
Journal of Applied Mathematics and Computing, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bhupen Deka, Jogen Dutta
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Non-Fourier phase change heat transfer in biological tissues during solidification
Heat and Mass Transfer, 2012The phase change in biological tissues during a freezing process is simulated by hyperbolic and parabolic heat equations with temperature-dependent enthalpy. It is observed that the experimental results are in a good agreement with that the calculated results by the enthalpy method.
H. Ahmadikia, A. Moradi
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Combined mode conduction and radiation heat transfer in a spherical geometry with non-Fourier effect
International Journal of Heat and Mass Transfer, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mishra, Subhash C., Stephen, Anil
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Numerical solution of non-Fourier heat transfer during laser irradiation on tooth layers
Journal of Mechanical Science and Technology, 2017This study reports on the simulation of temperature distribution of human tooth under a laser beam based on non-Fourier models. The temperature in the tooth depth that directly results from the conduction heat transfer process is caused by the lengthy thermal relaxation time in the tooth layers.
S. Falahatkar +3 more
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Effect of non-Fourier heat transfer on the thermoporoelastic response of a borehole
Acta MechanicazbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Seeking for non-Fourier heat transfer with thermoreflectance
A la recherche d'un transfert de chaleur non-Fourier avec la thermoréflectance La conduction thermique régie par les phonons dans les matériaux est généralement décrite par le modèle de diffusion de Fourier. Par contre, un nouveau comportement thermique observé dans les alliages, appelé régime superdiffusif basé sur la dynamique de Lévy,openaire +1 more source
International Journal of Thermophysics, 2012
This paper numerically investigates the hyperbolic thermoelastic problem of an annular fin. The ambient convection heat transfer coefficient of the fin is assumed to be spatially varying. The major difficulty in dealing with such problems is the suppression of numerical oscillations in the vicinity of a jump discontinuity. An efficient numerical scheme
Haw-Long Lee +3 more
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This paper numerically investigates the hyperbolic thermoelastic problem of an annular fin. The ambient convection heat transfer coefficient of the fin is assumed to be spatially varying. The major difficulty in dealing with such problems is the suppression of numerical oscillations in the vicinity of a jump discontinuity. An efficient numerical scheme
Haw-Long Lee +3 more
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Size-dependent thermal conductivity in nanosystems based on non-Fourier heat transfer
Applied Physics Letters, 2012Based on a phonon hydrodynamic equation, we derive an analytical model to predict the effective thermal conductivity along dielectric thin films or nanowires with smooth wall surface. The model contains only two parameters: bulk thermal conductivity and Knudsen number, no other fitting parameter included.
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Soret Effects on Non-Fourier Heat and Non-Fickian Mass Diffusion Transfer in a Slab
Numerical Heat Transfer, Part A: Applications, 2009In this article, non-Fickian and non-Fourier models were used for the rapid heat and mass transfer problem in a slab. The boundaries are convective and insulated sides, and the solution takes the Soret effect into consideration. The Laplace transform method is used to obtain a local-analytic solution in the transformed domain and then inverted to ...
Hui-Chuan Lin +2 more
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Transport in Porous Media, 2018
The heat transport in fractured porous rocks is classically modeled employing the advection–dispersion equation (ADE). However, the nature of heat transfer in fractured reservoir rocks may not be represented by the effective medium properties when the ADE formulation is adopted.
Abiola D. Obembe +2 more
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The heat transport in fractured porous rocks is classically modeled employing the advection–dispersion equation (ADE). However, the nature of heat transfer in fractured reservoir rocks may not be represented by the effective medium properties when the ADE formulation is adopted.
Abiola D. Obembe +2 more
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