Entropic evidence for a Pomeranchuk effect in magic angle graphene
Asaf Rozen, Jeong Min Park, Uri Zondiner, Yuan Cao, Daniel, Rodan-Legrain, Takashi Taniguchi, Kenji Watanabe, Yuval Oreg, Ady Stern, Erez, Berg, Pablo Jarillo-Herrero, Shahal Ilani

TL;DR
This study reveals a Pomeranchuk-like effect in magic angle graphene, where increasing temperature leads to a high-entropy correlated state with magnetic moments, characterized by a phase transition driven by entropy and magnetic field.
Contribution
It demonstrates the existence of a Pomeranchuk-like transition in twisted bilayer graphene, combining high entropy, magnetic moments, and a phase boundary mapped across various parameters.
Findings
Large entropy (~1kB per unit cell) near one electron filling
Magnetic field quenches the excess entropy, indicating magnetic origin
Phase transition marked by a compressibility drop and Fermi level reset
Abstract
In the 1950's, Pomeranchuk predicted that, counterintuitively, liquid 3He may solidify upon heating, due to a high excess spin entropy in the solid phase. Here, using both local and global electronic entropy and compressibility measurements, we show that an analogous effect occurs in magic angle twisted bilayer graphene. Near a filling of one electron per moir'e unit cell, we observe a dramatic increase in the electronic entropy to about 1kB per unit cell. This large excess entropy is quenched by an in-plane magnetic field, pointing to its magnetic origin. A sharp drop in the compressibility as a function of the electron density, associated with a reset of the Fermi level back to the vicinity of the Dirac point, marks a clear boundary between two phases. We map this jump as a function of electron density, temperature, and magnetic field. This reveals a phase diagram that is consistent…
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.
