Symmetries of excitons
Muralidhar Nalabothula, Davide Sangalli, Fulvio Paleari, Sven Reichardt, Ludger Wirtz

TL;DR
This paper develops a comprehensive group-theory framework to analyze exciton symmetries, assign irreducible representations, and exploit these properties to improve computational efficiency in low-dimensional materials.
Contribution
It introduces a novel approach to classify excitonic states by symmetry, including total crystal angular momentum, and demonstrates applications to various materials.
Findings
Symmetry analysis of excitonic dispersion in LiF.
Conservation of total crystal angular momentum in exciton-phonon interactions in MoSe2.
Symmetry considerations in phonon-assisted luminescence in bulk hBN.
Abstract
Excitons, bound electron-hole pairs, are responsible for strong optical resonances near the bandgap in low-dimensional materials and wide-bandgap insulators. Although current ab initio methods can accurately determine exciton energies and eigenstates, their symmetries have been much less explored. In this work, we employ standard group-theory methods to analyse the transformation properties of excitonic states, obtained by solving the BSE, under crystal symmetry operations. We develop an approach to assign irreducible-representation labels to excitonic states, providing a state-of-the-art framework for analysing their symmetries and selection rules (including, for example, the case of exciton-phonon coupling). Complementary to the symmetry classification, we introduce the concept of total crystal angular momentum for excitons in the presence of rotational symmetries, allowing the…
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