Measurements of the quantum geometric tensor in solids
Mingu Kang, Sunje Kim, Yuting Qian, Paul M. Neves, Linda Ye, Junseo, Jung, Denny Puntel, Federico Mazzola, Shiang Fang, Chris Jozwiak, Aaron, Bostwick, Eli Rotenberg, Jun Fuji, Ivana Vobornik, Jae-Hoon Park, Joseph G., Checkelsky, Bohm-Jung Yang, Riccardo Comin

TL;DR
This paper introduces a new experimental framework to measure the quantum geometric tensor, including quantum metric and Berry curvature, in crystalline solids using advanced spectroscopic techniques, demonstrated on a kagome metal.
Contribution
The authors develop a novel method to experimentally measure the quantum geometric tensor in solids, extending previous measurements from artificial systems to real crystalline materials.
Findings
Successfully reconstructed the QGT in CoSn using spectroscopy.
Introduced the quasi-QGT tensor for accessible experimental components.
Established a new approach for studying quantum geometry in solids.
Abstract
Understanding the geometric properties of quantum states and their implications in fundamental physical phenomena is at the core of modern physics. The Quantum Geometric Tensor (QGT) is a central physical object in this regard, encoding complete information about the geometry of the quantum state. The imaginary part of the QGT is the well-known Berry curvature, which plays a fundamental role in the topological magnetoelectric and optoelectronic phenomena. The real part of the QGT is the quantum metric, whose importance has come to prominence very recently, giving rise to a new set of quantum geometric phenomena, such as anomalous Landau levels, flat band superfluidity, excitonic Lamb shifts, and nonlinear Hall effect. Despite the central importance of the QGT, its experimental measurements have been restricted only to artificial two-level systems. In this work, we develop a framework to…
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