Wavevector-dependent optical properties from wavevector-independent proper conductivity tensor
arXiv:1708.06330 · doi:10.1140/epjb/e2019-90569-0
Abstract
We discuss the calculation of the refractive index by means of the ab initio scalar dielectric function and point out its inherent limitations. To overcome these, we start from the recently proposed fundamental, microscopic wave equation in materials in terms of the frequency- and wavevector-dependent dielectric tensor, and investigate under which conditions the standard treatment can be justified. Thereby, we address the question of neglecting the wavelength dependence of microscopic response functions. Furthermore, we analyze in how far the fundamental, microscopic wave equation is equivalent to the standard wave equation used in theoretical optics. In particular, we clarify the relation of the "effective" dielectric tensor used there to the microscopic dielectric tensor defined in ab initio physics.
arXiv commentconsistent with published version in Eur. Phys. J. B (2020)
References in corpus (15)
- Time-dependent density functional theory for interaction of ultrashort light pulse with thin materials
- Electron-electron and electron-phonon correlation effects on the finite temperature electronic and optical properties of zb-GaN
- Giant magneto-optical response in non-magnetic semiconductor BiTeI driven by bulk Rashba spin splitting
- Optical properties of BiTeBr and BiTeCl
- Optical properties of periodic systems within the current-current response framework: pitfalls and remedies
- Causality, Non-Locality and Negative Refraction
- Relativistic covariance of Ohm's law
- Microscopic Theory of the Refractive Index
- Ab initio electronic structure and optical conductivity of bismuth tellurohalides
- Functional Approach to Electrodynamics of Media
- LayerOptics: Microscopic modeling of optical coefficients in layered materials
- Why history matters: ab initio rederivation of Fresnel equations confirms microscopic theory of refractive index
- Covariant Response Theory and the Boost Transform of the Dielectric Tensor
- Linear electromagnetic wave equations in materials
- Microscopic theory of refractive index applied to metamaterials: Effective current response tensor corresponding to standard relation