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Gate-Tunable Two-Dimensional Superlattices in Graphene
Robin Huber1, Ming-Hao Liu2, Szu-Chao Chen2
1Institute of Experimental and Applied Physics, University of Regensburg, D-93040 Regensburg, Germany.
Nano Letters
|October 15, 2020
Summary
We developed a new method to create tunable graphene superlattices using patterned gates. This technique allows for flexible geometries and reveals complex electronic behaviors like the Hofstadter butterfly.
Area of Science:
- Condensed Matter Physics
- Materials Science
- Nanotechnology
Background:
- Graphene's unique electronic properties make it a candidate for novel electronic devices.
- Creating controlled superlattices in 2D materials is crucial for exploring exotic quantum phenomena.
- Existing methods for fabricating graphene superlattices have limitations in flexibility and complexity.
Purpose of the Study:
- To present an efficient and flexible technique for inducing gate-tunable two-dimensional superlattices in graphene.
- To investigate the electronic properties and miniband effects in these engineered graphene superlattices.
- To provide a comprehensive experimental and theoretical understanding of graphene-based superlattices.
Main Methods:
- Utilized a combined action of a back gate and a few-layer graphene patterned bottom gate.
- Fabricated patterned gates compatible with van der Waals stacking procedures for flexible geometry.
- Performed transport measurements on a superlattice with a lattice constant of 40 nm.
- Conducted transport simulations and calculated band structures for theoretical validation.
Main Results:
- Observed well-pronounced satellite Dirac points in transport measurements.
- Detected signatures of the Hofstadter butterfly, including nonmonotonic quantum Hall response.
- Experimental results were accurately reproduced by transport simulations and band structure calculations.
- Demonstrated a broad range of miniband effects in graphene superlattices.
Conclusions:
- The presented technique enables the creation of gate-tunable graphene superlattices with arbitrary geometries.
- The study provides experimental and theoretical evidence of miniband effects and Hofstadter butterfly signatures.
- This method is suitable for exploring advanced superlattice geometries not accessible by other techniques.

