A parquet-like scheme for the Hedin three-leg vertex self-consistently computes vertex corrections without four-point vertices or Bethe-Salpeter inversions, demonstrated on impurity models.
Generic optical excitations of correlated systems: $\pi$-tons
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abstract
The interaction of light with solids gives rise to new bosonic quasiparticles, with the exciton being---undoubtedly---the most famous of these polaritons. While excitons are the generic polaritons of semiconductors, we show that for strongly correlated systems another polariton is prevalent---originating from the dominant antiferromagnetic or charge density wave fluctuations in these systems. As these are usually associated with a wave vector ${\mathbf k}= (\pi,\pi,\ldots)$ or close to it, we propose to call the derived polaritons $\pi$-tons. These $\pi$-tons yield the leading vertex correction to the optical conductivity in all correlated models studied: the Hubbard, the extended Hubbard model, the Falicov-Kimball, and the Pariser-Parr-Pople model, both in the insulating and in the metallic phase.
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Parquet-like equations for the Hedin three-leg vertex
A parquet-like scheme for the Hedin three-leg vertex self-consistently computes vertex corrections without four-point vertices or Bethe-Salpeter inversions, demonstrated on impurity models.