Related Experiment Video
Updated: Nov 20, 2025

11:24
Optimized Fabrication Procedure for High-Quality Graphene-based Moiré Superlattice Devices
Published on: July 11, 2025
11.5K
Moiréless correlations in ABCA graphene
Alexander Kerelsky1, Carmen Rubio-Verdú1, Lede Xian2,3
1Department of Physics, Columbia University, New York, NY 10027.
Summary
Researchers discovered emergent correlated phases in twisted double-bilayer graphene, forming uniform rhombohedral graphene regions. These regions exhibit a sharp van Hove singularity, leading to a many-body gap and potential topological quantum material applications.
Area of Science:
- Condensed Matter Physics
- Materials Science
- Quantum Materials
Background:
- Twisted van der Waals materials enable gate-tunable correlated phenomena via flat electronic bands.
- Moiré superlattices are typically required to induce these effects.
Purpose of the Study:
- To demonstrate emergent correlated phases in multilayer rhombohedral graphene without moiré superlattices.
- To investigate the electronic properties and potential applications of ABCA graphene.
Main Methods:
- Fabrication of small-angle twisted double-bilayer graphene.
- Scanning tunneling spectroscopy (STS) to probe electronic structure.
- Mean-field theoretical calculations for interaction modeling.
Main Results:
- Formation of large, uniform rhombohedral four-layer (ABCA) graphene regions.
- Observation of an ultra-sharp van Hove singularity (3-5 meV half-width) in ABCA graphene.
- Emergence of a correlated many-body gap (9.5 meV) at charge neutrality when the singularity crosses the Fermi level.
- Identification of potential excitonic insulator or ferrimagnetic states.
- Discovery of gate-tunable topological helical edge states at ABCA/ABAB graphene interfaces.
Conclusions:
- Small-angle twisted double-bilayer graphene provides a platform for correlated phenomena without moiré patterns.
- ABCA graphene hosts unique electronic states, including a significant many-body gap.
- This material system is a promising candidate for programmable topological quantum devices.
Related Concept Videos
Bewley Lattice Diagram
1.1K
The Bewley lattice diagram, developed by L. V. Bewley, effectively organizes the reflections occurring during transmission-line transients. It visually represents how voltage waves propagate and reflect within a transmission line, making it easier to understand the complex interactions that occur.
1.1K
Mohr's Circle for Plane Strain
940
Mohr's circle is a crucial graphical method used to analyze plane strain by plotting strain on a set of cartesian coordinates, where the abscissa is normal strain ∈ and the ordinate is shear strain γ. Similarly to Mohr’s circle for plane stress, two points X and Y are plotted. Their coordinates are (∈x, -γXY) and (∈Y, γXY), respectively.
Mohr's circle visually represents the strain states under various conditions, which is essential for...
Mohr's circle visually represents the strain states under various conditions, which is essential for...
940
Correlations
35.3K
Correlation means that there is a relationship between two or more variables (such as ice cream consumption and crime), but this relationship does not necessarily imply cause and effect. When two variables are correlated, it simply means that as one variable changes, so does the other. We can measure correlation by calculating a statistic known as a correlation coefficient. A correlation coefficient is a number from -1 to +1 that indicates the strength and direction of the relationship between...
35.3K
Network Covalent Solids
15.6K
Network covalent solids contain a three-dimensional network of covalently bonded atoms as found in the crystal structures of nonmetals like diamond, graphite, silicon, and some covalent compounds, such as silicon dioxide (sand) and silicon carbide (carborundum, the abrasive on sandpaper). Many minerals have networks of covalent bonds.
To break or to melt a covalent network solid, covalent bonds must be broken. Because covalent bonds are relatively strong, covalent network solids are typically...
To break or to melt a covalent network solid, covalent bonds must be broken. Because covalent bonds are relatively strong, covalent network solids are typically...
15.6K
Vector Algebra: Graphical Method
16.2K
Vectors can be multiplied by scalars, added to other vectors, or subtracted from other vectors. The vector sum of two (or more) vectors is called the resultant vector or, for short, the resultant.
We use the laws of geometry to construct resultant vectors, followed by trigonometry to find vector magnitudes and directions. For a geometric construction of the sum of two vectors in a plane, we follow the parallelogram rule. Suppose two vectors are at arbitrary positions. Translate either one of...
We use the laws of geometry to construct resultant vectors, followed by trigonometry to find vector magnitudes and directions. For a geometric construction of the sum of two vectors in a plane, we follow the parallelogram rule. Suppose two vectors are at arbitrary positions. Translate either one of...
16.2K
Correlation
13.6K
In statistics, two variables are said to be correlated if the values of one variable are associated with the other variable. Depending on the relationship between two variables, correlation can be of three types– positive correlation, negative correlation, and zero correlation.
Two variables, for example, a and b, are said to be positively correlated if both variables move in the same direction. In other words, a positive correlation exists between two variables, a and b, if:
Two variables, for example, a and b, are said to be positively correlated if both variables move in the same direction. In other words, a positive correlation exists between two variables, a and b, if:
13.6K

