Adiabatic Preparation of a Correlated Symmetry‐Broken Initial State with the Generalized Kadanoff–Baym Ansatz

A fast time propagation method for nonequilibrium Green's functions (NEGF) based on the generalized Kadanoff–Baym Ansatz (GKBA) is applied to a lattice system with a symmetry‐broken equilibrium phase, namely an excitonic insulator (EI). The adiabatic preparation of a correlated symmetry‐broken...

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Veröffentlicht in:physica status solidi (b) 2019-07, Vol.256 (7), p.n/a
Hauptverfasser: Tuovinen, Riku, Golež, Denis, Schüler, Michael, Werner, Philipp, Eckstein, Martin, Sentef, Michael A.
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creator Tuovinen, Riku
Golež, Denis
Schüler, Michael
Werner, Philipp
Eckstein, Martin
Sentef, Michael A.
description A fast time propagation method for nonequilibrium Green's functions (NEGF) based on the generalized Kadanoff–Baym Ansatz (GKBA) is applied to a lattice system with a symmetry‐broken equilibrium phase, namely an excitonic insulator (EI). The adiabatic preparation of a correlated symmetry‐broken initial state from a Hartree–Fock wave function within GKBA is assessed by comparing with a solution of the imaginary‐time Dyson equation. It is found that it is possible to reach a symmetry‐broken correlated initial state with nonzero excitonic order parameter by the adiabatic switching (AS) procedure. It is discussed under which circumstances this is possible in practice within reasonably short switching times. The authors find that it is possible to reach a symmetry‐broken correlated initial state with nonzero excitonic order parameter by the adiabatic switching procedure. In this procedure the time‐propagation using the Generalized Kadanoff–Baym Ansatz is started from a Hartree–Fock solution, and the many‐body self‐energies are then slowly switched on, and the system is evolved to a correlated equilibrium state.
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subjects excitonic insulators
generalized Kadanoff–Baym Ansatz
nonequilibrium Green's function
time propagation
title Adiabatic Preparation of a Correlated Symmetry‐Broken Initial State with the Generalized Kadanoff–Baym Ansatz
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