Low bending rigidity and large Young's modulus drive strong flexural phonon renormalization in two-dimensional monolayers
Navaneetha K Ravichandran

TL;DR
This study uses first-principles calculations to show how bending rigidity influences the anharmonic renormalization of flexural phonons in 2D monolayers, affecting their stability and vibrational properties.
Contribution
It provides a detailed first-principles analysis of how bending rigidity controls ZA phonon renormalization and stability in 2D materials, highlighting the importance of anharmonic effects.
Findings
Bending rigidity ($7$) controls ZA phonon renormalization across the Brillouin zone.
Low-$7$ materials like germanene exhibit stronger phonon renormalization.
ZA phonons at long wavelengths are stabilized by a balance of bending rigidity and Young's modulus.
Abstract
Many intriguing phenomena such as the wave-like hydrodynamic heat flow, the logarithmic divergence of electrical resistivity at low temperatures and microscale kirigami are driven by flexural acoustic (ZA) phonons in two-dimensional (2D) materials. Yet, a definitive first-principles description of their dispersion, with explicit consideration of the crystal anharmonicity and the stability of large 2D monolayers against thermal fluctuations, is lacking in the literature. Using first-principles calculations, we show that the bending rigidity () controls the anharmonic renormalization of the ZA phonons throughout the Brillouin zone in 2D monolayers, with stronger renormalization in low- materials like germanene and weaker effects in high- materials like molybdenum disulphide. Furthermore, the ZA phonons at long wavelengths undergo an additional renormalization to…
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Taxonomy
TopicsThermal properties of materials · 2D Materials and Applications · Mechanical and Optical Resonators
