Method for reconstructing the self-energy from the spectral function

A fundamental question about the nature of quantum materials such as high-${T}_{c}$ systems remains open to date: it is unclear whether they are (some variety of) Fermi liquids, or (some variety of) non Fermi liquids. A direct avenue to determine their nature is to study the (imaginary part of the) self-energy at low energies. Here we present a method to extract this low-$\ensuremath{\omega}$ self-energy from experimentally derived spectral functions. The method seems suited for implementation with high-quality angle-resolved photoemission data. It is based on a helpful theorem proposed here, which assures us that the method has minimal (or vanishing) error at the lowest energies. We provide numerical examples showing that a few popular model systems yield distinguishably different low-energy self-energies.

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Publication Details

Journal
Physical review. B./Physical review. B
Published
2024-10-22
DOI
https://doi.org/10.1103/physrevb.110.155149
Citations
3
Primary Topic
Physics of Superconductivity and Magnetism
Type
article
Field-Weighted Citation Impact
0.93
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article

Method for reconstructing the self-energy from the spectral function

B. Sriram Shastry
3 citations
Physical review. B./Physical review. B
Physics of Superconductivity and Magnetism
0.93
article

Method for reconstructing the self-energy from the spectral function

B. Sriram Shastry
article en
3 citations

Abstract

A fundamental question about the nature of quantum materials such as high-${T}_{c}$ systems remains open to date: it is unclear whether they are (some variety of) Fermi liquids, or (some variety of) non Fermi liquids. A direct avenue to determine their nature is to study the (imaginary part of the) self-energy at low energies. Here we present a method to extract this low-$\ensuremath{\omega}$ self-energy from experimentally derived spectral functions. The method seems suited for implementation with high-quality angle-resolved photoemission data. It is based on a helpful theorem proposed here, which assures us that the method has minimal (or vanishing) error at the lowest energies. We provide numerical examples showing that a few popular model systems yield distinguishably different low-energy self-energies.

Physical review. B./Physical review. BVol. 110(15)
University of California, Santa Cruz (US)
Affordable and clean energy
Openalex Percentile: Top 26%
Physics of Superconductivity and Magnetism
0.93
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