Nonequilibrium dynamical mean-field theory of a strongly correlated system
P. Schmidt, H. Monien
Abstract
We present a generalized dynamical mean-field approach for the nonequilibrium physics of a strongly correlated system in the presence of a time-dependent external field. The Keldysh Green's function formalism is used to study the nonequilibrium problem. We derive a closed set of self-consistency equations in the case of a driving field with frequency Omega and wave vector q. We present numerical results for the local frequency-dependent Green's function and the self-energy for different values of the field amplitude in the case of a uniform external field using the iterated perturbation theory. In addition, an expression for the frequency-dependent optical conductivity of the Hubbard model with a driving external field is derived.
Create a lesson
Related papers
A hierarchy of exact lower bounds on the Laughlin spectral gap
Michael G. Scheer, Eslam Khalaf
Superexchange coupling between a dilute Gd3+ probe and orphan spins in a valence-bond glass
Patrick Colgan, Artur Solodovnyk, Jeremy P. Carlo et al.
Altermagnetic Ground States on the Ammann--Beenker Tiling
SeungBeom Hong, YunHo Kim, Moon Jip Park et al.
Unexpected stabilization of a single-q charge density wave in pristine 1T-TiSe2
Kimoon Higashihira Han, Dongju Hwang, Dongsin Kim et al.
Non-Hermitian Statistical Geometry
Xi Hu, Yan-Qiong Ma, Su-Peng Kou
Direct view of exciton and carrier dynamics in twisted bilayer graphene
Gianmarco Gatti, Anders S. Mortensen, Zhihao Jiang et al.