2D theoretically twistable material database

The study of twisted two-dimensional (2D) materials, in which twisting layers create moiré superlattices, has created opportunities for investigating topological phases and strongly correlated physics. The broader potential of a seemingly infinite set of twistable 2D materials remains largely unexplored. Here, we define “theoretically twistable materials” as single- or multilayer structures that allow for the construction of simple continuum models of their moiré structures. Our high-throughput algorithm systematically searches for theoretically twistable semimetals and insulators based on the Topological 2D Materials Database (2D-TQCDB). By analyzing key electronic properties, we identify thousands of candidate materials, propose representative twistable materials, and provide examples of crystal growth and exfoliation for several of them. Our results provide a resource for future experimental and theoretical studies of moiré systems.

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Publication Details

Journal
Science
Published
2026-09-24
DOI
https://doi.org/10.1126/science.adu1550
Citations
2
Primary Topic
Manufacturing Process and Optimization
Type
article
Field-Weighted Citation Impact
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article

2D theoretically twistable material database

Lede Xian, Dante Marvin Kennes, Maia G. Vergniory, Nicolas Regnault et al.
2 citations
Science
Manufacturing Process and Optimization
article

2D theoretically twistable material database

Lede Xian, Dante Marvin Kennes, Maia G. Vergniory, Nicolas Regnault, Zuhan Geng, Kin Fai Mak, Jiaze Xie, Dumitru Călugăru, Leslie Mareike Schoop, Hanqi Pi, Yongsong Wang, Bogdan Andrei Bernevig, Martin Claassen, Ángel Gutiérrez Rubio, Dmitri K. Efetov, E. Morosan, Urko Petralanda, Luis Elcoro, Qiaoling Xu, Miguel M. Ugeda, Jie Shan, Grigorii Skorupskii, Garen Avedissian, Haoyu Hu, Claudia Felser, Soumyajit Samal, Jiacheng Zhu, Yi Jiang, Dongyang Yang, Peter Höhn, Vicky Haase, Rose Albu Mustaf, Abdelmajid Ouahchi
article en
2 citations

Abstract

The study of twisted two-dimensional (2D) materials, in which twisting layers create moiré superlattices, has created opportunities for investigating topological phases and strongly correlated physics. The broader potential of a seemingly infinite set of twistable 2D materials remains largely unexplored. Here, we define “theoretically twistable materials” as single- or multilayer structures that allow for the construction of simple continuum models of their moiré structures. Our high-throughput algorithm systematically searches for theoretically twistable semimetals and insulators based on the Topological 2D Materials Database (2D-TQCDB). By analyzing key electronic properties, we identify thousands of candidate materials, propose representative twistable materials, and provide examples of crystal growth and exfoliation for several of them. Our results provide a resource for future experimental and theoretical studies of moiré systems.

ScienceVol. 393(6818)
Ikerbasque (ES), University of Science and Technology of China (CN), Centre National de la Recherche Scientifique (FR), Université de Sherbrooke (CA), University of the Basque Country (ES), Princeton University (US), Université Paris Cité (FR), Cornell University (US), Université Paris Sciences et Lettres (FR), École Normale Supérieure - PSL (FR), Sorbonne Université (FR), University of Oxford (GB), Sorbonne Paris Cité (FR), Max Planck Institute for Chemical Physics of Solids (DE), Songshan Lake Materials Laboratory (CN), Laboratoire de Physique de l'Ecole Normale Supérieure (FR), European Theoretical Spectroscopy Facility (BE), Munich Center for Quantum Science and Technology (DE), Max Planck Institute for the Structure and Dynamics of Matter (DE), Flatiron Health (United States) (US), Flatiron Institute (US), Donostia International Physics Center (ES), Technical University of Munich (DE), Sichuan Normal University (CN), Rice University (US), University of Pennsylvania (US), Ludwig-Maximilians-Universität München (DE), RWTH Aachen University (DE)
Openalex Percentile: Top 100%
Manufacturing Process and Optimization
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