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Two-particle Correlation Functions in Cluster Perturbation Theory: Hubbard Spin Susceptibilities
by
Alvarez, G
, Maier, Thomas
, Scarola, V W
, Raum, P T
in
Bethe-Salpeter equation
/ Clean energy
/ Clusters
/ Correlation
/ Green's functions
/ Inelastic scattering
/ Neutron scattering
/ Neutrons
/ Optical lattices
/ Perturbation theory
/ Photoelectric emission
2020
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Two-particle Correlation Functions in Cluster Perturbation Theory: Hubbard Spin Susceptibilities
by
Alvarez, G
, Maier, Thomas
, Scarola, V W
, Raum, P T
in
Bethe-Salpeter equation
/ Clean energy
/ Clusters
/ Correlation
/ Green's functions
/ Inelastic scattering
/ Neutron scattering
/ Neutrons
/ Optical lattices
/ Perturbation theory
/ Photoelectric emission
2020
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Do you wish to request the book?
Two-particle Correlation Functions in Cluster Perturbation Theory: Hubbard Spin Susceptibilities
by
Alvarez, G
, Maier, Thomas
, Scarola, V W
, Raum, P T
in
Bethe-Salpeter equation
/ Clean energy
/ Clusters
/ Correlation
/ Green's functions
/ Inelastic scattering
/ Neutron scattering
/ Neutrons
/ Optical lattices
/ Perturbation theory
/ Photoelectric emission
2020
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Two-particle Correlation Functions in Cluster Perturbation Theory: Hubbard Spin Susceptibilities
Paper
Two-particle Correlation Functions in Cluster Perturbation Theory: Hubbard Spin Susceptibilities
2020
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Overview
Cluster Perturbation Theory (CPT) is a computationally economic method commonly used to estimate the momentum and energy resolved single-particle Green's function. It has been used extensively in direct comparisons with experiments that effectively measure the single-particle Green's function, e.g., angle-resolved photoemission spectroscopy. However, many experimental observables are given by two-particle correlation functions. CPT can be extended to compute two-particle correlation functions by approximately solving the Bethe-Salpeter equation. We implement this method and focus on the transverse spin-susceptibility, measurable via inelastic neutron scattering or with optical probes of atomic gases in optical lattices. We benchmark the method with the one-dimensional Fermi-Hubbard model at half filling by comparing with known results.
Publisher
Cornell University Library, arXiv.org
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