Coexistence of intrinsic piezoelectricity and nontrivial band topology in monolayer InXO (X=Se and Te)
San-Dong Guo, Wen-Qi Mu, Yu-Tong Zhu, Shao-Qing Wang, Guang-Zhao, Wang

TL;DR
This study predicts that monolayer InXO (X=Se, Te) exhibits intrinsic piezoelectricity alongside nontrivial topological insulating properties, with strategies to enhance piezoelectric response and design of a stable Janus monolayer.
Contribution
It demonstrates the coexistence of piezoelectricity and topological insulator behavior in monolayer InXO and proposes methods to enhance piezoelectric response and create a Janus structure with combined properties.
Findings
Large piezoelectric coefficients comparable to other 2D materials.
Biaxial strain enhances piezoelectric response significantly.
Janus monolayer In2SeTeO2 is a stable topological insulator with intrinsic piezoelectricity.
Abstract
The combination of piezoelectricity with other unique properties (like topological insulating phase and intrinsic ferromagnetism) in two-dimensional (2D) materials is much worthy of intensive study. In this work, the piezoelectric properties of 2D topological insulators InXO (X=Se and Te) from monolayer InX (X=Se and Te) with double-side oxygen functionalization are studied by density functional theory (DFT). The large piezoelectric strain coefficients (e.g. =-13.02 pm/V for InSeO and =-9.64 pm/V for InTeO) are predicted, which are comparable and even higher than ones of many other familiar 2D materials. Moreover, we propose two strategies to enhance piezoelectric response of monolayer InXO (X=Se and Te). Firstly, the biaxial strain (0.94-1.06) is applied, and the (absolute value) is increased by 53\%/56\% for monolayer InSeO/InTeO at 1.06 strain, which is due…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsTopological Materials and Phenomena · 2D Materials and Applications
