# Incommensurate Chiral CDW in $1T$-VSe$_2$

**Authors:** Y. Sugawara, A. Nomura, Y. Toda, T. Kurosawa, M. Oda, T. Matsuura, K., Ichimura, S. Tanda

arXiv: 1812.01368 · 2018-12-17

## TL;DR

This study reveals the presence of incommensurate chiral charge-density waves in $1T$-VSe$_2$, characterized by lower rotational symmetry and a kagome lattice structure, confirmed through STM and optical measurements.

## Contribution

The paper demonstrates the existence of chiral CDWs in $1T$-VSe$_2$ with unique symmetry properties and lattice arrangements, expanding understanding of chiral phenomena in layered materials.

## Key findings

- CDW intensities differ along triple-q directions
- CDW peaks form a kagome lattice
- Chirality reflected in Friedel oscillations

## Abstract

We have investigated the chiral charge-density wave (CDW) in $1T$-VSe$_2$ using scanning tunneling microscopy (STM) measurements and optical polarimetry measurements. With the STM mesurements, we revealed that the CDW intensities along each triple-$q$ directions are different. Thus the rotational symmetry of $1T$-VSe$_2$ is lower than that in typical two-dimentional triple-$q$ CDWs. We found that the CDW peaks form a kagome lattice rather than a triangular lattice. The Friedel oscillations have the chirality and the periodicity reflected properties of the background CDW. With the optical measurements in $1T$-VSe$_2$, we also observed a lower rotational symmetry with the polarization dependence of the transient reflectivity variation, which is consistent with the STM result on a microscopic scale. Both $1T$-TiSe$_2$ and $1T$-VSe$_2$ show chiral CDWs, which implies that such waves are usual for CDWs with the condition $H_\mathrm{CDW} \equiv q_{1}\cdot(q_{2} \times q_{3}) \neq0$.

## Full text

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## Figures

6 figures with captions in the complete paper: https://tomesphere.com/paper/1812.01368/full.md

## References

23 references — full list in the complete paper: https://tomesphere.com/paper/1812.01368/full.md

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Source: https://tomesphere.com/paper/1812.01368