Anisotropic model with truncated linear dispersion for lattice and interfacial thermal transport in layered materials
Hongkun Li, Weidong Zheng, Yee Kan Koh

TL;DR
This paper introduces an improved anisotropic phonon dispersion model with truncated linear approximation, accurately capturing phonon irradiation and thermal transport in layered materials like graphite, surpassing previous models.
Contribution
The authors develop a truncated linear dispersion model based on elastic constants and Brillouin zone boundaries, improving phonon transport predictions in layered materials.
Findings
The new model accurately predicts phonon irradiation over a wide temperature range.
It significantly differs from previous models in calculating heat transport across graphite's basal planes.
The model aligns well with experimental measurements of thermal conductivity and interfacial conductance.
Abstract
Recently, an anisotropic Debye model [Dames et al., Physical Review B 87, 12 (2013)] was proposed for calculations of the interfacial thermal conductance and the minimum thermal conductivity of graphite-like layered materials. Despite successes of the model in explaining heat transport mechanisms in layered materials (e.g., phonon focusing in highly anisotropic materials), the anisotropic Debye model assumes a phonon dispersion with unrealistic speeds of sounds especially for the flexural (ZA) phonons and overestimated cutoffs for all phonon branches. The deficiencies lead to substantially underestimated phonon irradiation for low-frequency phonons. Here, we develop an anisotropic model with truncated linear dispersion that resembles the real phonon dispersion, using speeds of sounds derived from elastic constants and cutoff frequencies derived from Brillouin zone boundaries. We also…
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