Spectral function of electron-phonon models by cluster perturbation theory
Martin Hohenadler, Markus Aichhorn, Wolfgang von der Linden
Abstract
Cluster perturbation theory in combination with the Lanczos method is used to compute the one-electron spectral function of the Holstein polaron in one and two dimensions. It is shown that the method allows reliable calculations using relatively small clusters, and at the same time significantly reduces finite-size effects. Results are compared with exact data and the relation to existing work is discussed. We also use a strong-coupling perturbation theory--equivalent to the Hubbard I approximation--to calculate the spectral function of the quarter-filled Holstein model of spinless fermions, starting from the exact atomic-limit Green function. The results agree well with previous calculations within the many-body coherent potential approximation.
Create a lesson
Related papers
SrMn2Ge2: A metallic system with anomalous magnetotransport properties
A. van der Spuy, R. Warmbier, A. M. Strydom et al.
Hidden Triakontadipole Order in the Triangular-Lattice Magnet CeMgAl11O19
Yu-Bo Liu, Yuan Gao, Zhen Ma et al.
Closed- and open-system characterization of the Yukawa-SYK model in real time
Alex Windey, Christian H. Johansen, Philipp Hauke et al.
Small-data physics-informed ML model for magnetic exchange based on chemical composition and structure
Brice Kengni Zanguim, Thibaut Véry, Marie-Bernadette Lepetit
Thermodynamic Evidence for Multiple Field-Induced Phases in an Anisotropic Kagome Antiferromagnet
M. Schuchard, Q. Barthélemy, C. Marcenat et al.
Spin-orbit-locked symmetry and the stability of the triangular Dirac spin liquid in the ytterbium delafossites
Yasir Iqbal