Geometric theory of the natural optical activity in noncentrosymmetric metals
Jing Ma

TL;DR
This dissertation explores the geometric and topological origins of natural optical activity and the chiral magnetic effect in noncentrosymmetric metals, providing theoretical calculations and experimental implications for optical measurements.
Contribution
It introduces a unified semiclassical and Kubo formalism to calculate optical conductivity dispersion and distinguishes topological and geometric contributions to the chiral magnetic effect.
Findings
Static and dynamic chiral magnetic effects have different origins.
Faraday rotation can measure the dynamic chiral magnetic effect.
Macroscopic inhomogeneities affect optical polarization measurements.
Abstract
This is a PhD dissertation. Ignited by the chiral anomaly of recently discovered Weyl (semi-)metals, we study the chiral magnetic effect and the natural optical activity of noncentrosymmetric metals. Both phenomena are related to the linear-in- spatial dispersion of the optical conductivity tensor, and can be calculated within the formalism of the semiclassical kinetic equation. Therefore, we calculate the dispersion of optical conductivity up to the linear order of the wave vector, in the low frequency regime, with both the semiclassical Boltzmann equation and the Kubo formula. The two different methods of calculation provide us the same result. In this result, the static and dynamic chiral magnetic effects are revealed to have different origin: one comes from topology, related to Berry monopoles, and the other has a geometric origin, which is determined by the orbital…
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Taxonomy
TopicsTopological Materials and Phenomena · Quantum many-body systems · Quantum Information and Cryptography
