2009
DOI: 10.1016/j.ijheatmasstransfer.2009.01.017
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Prediction of thermal conductivity of nanostructures: Influence of phonon dispersion approximation

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Cited by 40 publications
(34 citation statements)
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“…͑10͒ and ͑11͒. [35][36][37] In contrast to previous work, however, our expressions for F and b do not use the isotropic approximation. We instead use our ability to compute the properties of all phonons in the Brillouin zone to differentiate between the in-plane and cross-plane motions of each phonon mode.…”
Section: B Implementationmentioning
confidence: 96%
“…͑10͒ and ͑11͒. [35][36][37] In contrast to previous work, however, our expressions for F and b do not use the isotropic approximation. We instead use our ability to compute the properties of all phonons in the Brillouin zone to differentiate between the in-plane and cross-plane motions of each phonon mode.…”
Section: B Implementationmentioning
confidence: 96%
“…Graham [57] also has reported similar patterns for temperature and heat flux profiles when the characteristic size of their computational domain was comparable to the phonon mean free path. They compared their LBM predicted results against those obtained from the discrete ordinate method (DOM) [58,59], and observed that the DOM also yields a very coarse temperature profile in ballistic regime, if the number of propagation directions for phonons are not sufficient. This issue is common in any numerical method when a limited number of discrete propagation directions are selected to represent a continuous scattering process.…”
Section: Thermal Wave Propagation In An Infinite Mediummentioning
confidence: 99%
“…(23) is a good approximation with relatively high accuracy, but this model is a solution to the phonon Boltzmann equation with Gray model (single mean free path), and the localized atomic vibrations and hopping are not considered. Therefore, more accurate solutions to the backbone thermal conductivity can be obtained by the nanoscale numerical methods, such as the Molecular Dynamics simulation [126e128], Monte Carlo method [129e133] and solving the phonon Boltzmann equation[133,134]. In addition, such numerical solutions can also be employed to improve the prediction accuracy of the numerical model described in Section 3.2.4, i.e., act as the thermal conductivity of solid phase in Eq (62)…”
mentioning
confidence: 99%