phenomenon

graphene superconductivity

Superconducting behavior observed in graphene structures under specific conditions.
43 related articles · 1 formulas

Description

Graphene superconductivity refers to the appearance of superconducting behavior—zero electrical resistance and expulsion of magnetic fields—in structures made of graphene, a single layer of carbon atoms arranged in a hexagonal lattice. While pristine graphene is not a superconductor, stacking two sheets at a specific 'magic angle' (about 1.1°) creates a moiré pattern that can host superconductivity at low temperatures. This discovery opened a new platform for studying superconductivity in a highly tunable, two-dimensional system, distinct from traditional metallic superconductors.

History

The discovery was made in 2018 by Pablo Jarillo-Herrero and colleagues at MIT, who reported superconductivity in twisted bilayer graphene. This was the first time superconductivity was observed in a purely carbon-based system without doping or proximity effects.

How it works

The superconductivity arises from electron-electron interactions that become dominant when the moiré pattern flattens the electronic energy bands. At the magic angle, the kinetic energy of electrons is suppressed, so weak repulsive interactions can drive the formation of Cooper pairs—bound pairs of electrons that move without scattering. The pairing mechanism is likely unconventional, possibly mediated by magnetic fluctuations or other electronic correlations, rather than by lattice vibrations (phonons) as in conventional superconductors. The system can be tuned by applying an electric field, which changes the carrier density and switches between superconducting, insulating, and metallic phases.

In practice

Graphene superconductors are used as a testbed for exploring unconventional superconductivity and for developing tunable superconducting devices, such as Josephson junctions, which could be integrated into quantum computing circuits.

Fun fact

The 'magic angle' is so precise that a deviation of just 0.1 degree destroys the superconducting state, making the alignment more critical than in any other known superconductor.

Concept graph →

Formulas

$$\Delta(\mathbf{k}) \propto k_x^2 - k_y^2$$
Order parameter symmetry with nodes along crystal axes.
What is in the formula
\Delta(\mathbf{k})variableSuperconducting gap as a function of wavevector — superconducting gap joule
k_xvariableWavevector component along x-axis — wavevector component reciprocal metre
k_yvariableWavevector component along y-axis — wavevector component reciprocal metre
δ({k})\proptok_xk_y · 2606.29140

Related articles · 43

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