Observation of magnetically switchable quantum geometric photocurrents
Qi Tian, Zhuoliang Ni, Matthew Cothrine, David G. Mandrus, Eugene J. Mele, Andrew M. Rappe, Charles L. Kane, Fernando de Juan, and Liang Wu

TL;DR
This study experimentally demonstrates magnetically switchable quantum geometric photocurrents in a van der Waals antiferromagnet, revealing new ways to control photocurrents via magnetic order for spintronics and light harvesting.
Contribution
First experimental observation of magnetically switchable quantum geometric photocurrents, confirming theoretical predictions about their dependence on magnetic order and light polarization.
Findings
Demonstrated switching of photocurrents by flipping the Nél vector.
Confirmed frequency and temperature dependence consistent with theoretical assignments.
Identified new magnetically controllable photocurrents related to quantum geometry.
Abstract
In non-centrosymmetric materials, light can be rectified into two types of DC photocurrents, known as injection and shift currents, through the bulk photovoltaic effect. Recent theory has uncovered their deep relation with the two-state quantum geometry of resonant transitions: In non-magnetic crystals, where these currents have been routinely observed, the injection current responds to circular light and probes the Berry curvature, while the shift current responds to linear light and probes the geometric connection. Magnetic crystals have been predicted to show a new set of hitherto unobserved magnetically switchable photocurrents, with the roles of linear and circular light interchanged: A linear injection current, which probes the quantum metric, and a circular shift current, which probes the geometric torsion. In this work, we demonstrate the existence of such currents for the first…
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.
