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Thermal conductivity and tunable thermal anisotropy of magnetic CrSBr monolayer

Marta Loletti, Alejandro Molina-Sánchez, Juan Sebastián Reparaz, Xavier Cartoixà, Riccardo Rurali

Abstract

We present first-principles calculations of the thermal conductivity, ${\bm κ}$, of monolayer CrSBr, a van der Waals magnetic 2D material. We find a considerable thermal anisotropy, with a ratio $κ_{xx}/κ_{yy}$ of around 1.8. The anisotropy stems from a combined effect of phonon velocities and lifetimes and can be tuned by controlling the flake size by suppressing long mean path phonons.

Thermal conductivity and tunable thermal anisotropy of magnetic CrSBr monolayer

Abstract

We present first-principles calculations of the thermal conductivity, , of monolayer CrSBr, a van der Waals magnetic 2D material. We find a considerable thermal anisotropy, with a ratio of around 1.8. The anisotropy stems from a combined effect of phonon velocities and lifetimes and can be tuned by controlling the flake size by suppressing long mean path phonons.
Paper Structure (4 sections, 4 figures, 2 tables)

This paper contains 4 sections, 4 figures, 2 tables.

Figures (4)

  • Figure 1: (a) Top and (b) side views of ML CrSBr; Cr, S, and Br atoms are represented by blue, yellow, and brown spheres, respectively; $d$ indicates the distance between Br planes.
  • Figure 2: (a) Phonon dispersion. (b) Thermal conductivity as a function of temperature. (c) $\Delta v = v_x - v_y$ and (d) $\Delta \tau = \tau_x - \tau_y$ as a function of frequency; before subtraction, velocities and lifetimes were averaged over intervals of 1 THz. Phonon lifetimes, $\tau_i$ with $i = x,y$ (see text for definition) are computed at 150 K.
  • Figure 3: (Left) Thermal conductivity as a function of temperature of ML CrSBr of different characteristic size, $L$. (Right) Anisotropy ratio as a function of $L$ at $T=100$ and 150 K.
  • Figure 4: $\Delta \tau = \tau_x - \tau_y$ as a function of frequency for (a) $L = \infty$ (b) 10 $\mu$m, and (c) 100nm; before subtraction, lifetimes were averaged over intervals of 1 THz. Phonon lifetimes, $\tau_i$ with $i = x,y$ (see text for definition) are computed at 150 K. (d) Ratio between the cumulative thermal conductivity, $\kappa_{xx}$ and $\kappa_{yy}$, as a function of the MFP, $\Lambda$, where $\kappa(\bar{\Lambda})$ is defined as the thermal conductivity considering only phonons with MFP $\Lambda < \bar{\Lambda}$.