2020
DOI: 10.1103/physrevresearch.2.033100
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Consequences of time-reversal-symmetry breaking in the light-matter interaction: Berry curvature, quantum metric, and diabatic motion

Abstract: Nonlinear optical response is well studied in the context of semiconductors and has gained a renaissance in studies of topological materials in the recent decade. So far it mainly deals with nonmagnetic materials and it is believed to root in the Berry curvature of the material band structure. In this work we revisit the general formalism for the second-order optical response and focus on the consequences of the time-reversal-symmetry (T) breaking, by a diagrammatic approach. We have identified three physical … Show more

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Cited by 111 publications
(81 citation statements)
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“…same way v bc denotes the anomalous velocity associated with the Berry curvature, a gr is the anomalous acceleration induced by the metric and b jk the anomalous jerk component. We note that the first two lines conform with known expressions [6,8], whereas the third line is our prediction.…”
Section: Summary Of Resultssupporting
confidence: 84%
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“…same way v bc denotes the anomalous velocity associated with the Berry curvature, a gr is the anomalous acceleration induced by the metric and b jk the anomalous jerk component. We note that the first two lines conform with known expressions [6,8], whereas the third line is our prediction.…”
Section: Summary Of Resultssupporting
confidence: 84%
“…Two powerful arguments in favor of this proposition will be discussed here: Firstly, there are striking formal similarities between the expressions derived from the gauge theory of deformable bodies [5] and the results obtained from canonical perturbation approaches [6][7][8]. Secondly, we comment on recent progress regarding the second order conductivity, where it is possible to make concrete and experimentally testable predictions based on our proposition.…”
Section: Introductionmentioning
confidence: 72%
“…The diagrammatic description of second order optical response has been developed only much later [37,38]. The latter formulation allows to identify the underlying physical processes that create a nonlinear current, and also clarifies the role of finite relaxation rates.…”
mentioning
confidence: 99%
“…The latter formulation allows to identify the underlying physical processes that create a nonlinear current, and also clarifies the role of finite relaxation rates. It turns out that second order optical response is encoded by the (anomalous) acceleration of the quasiparticle while it traverses the lattice [38]. Accelerations (but not velocities) are sensitive to a motion in non-Euclidian space (cf.…”
mentioning
confidence: 99%
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