scholarly journals Spectral functions of a time-periodically driven Falicov-Kimball model: Real-space Floquet dynamical mean-field theory study

2017 ◽  
Vol 96 (7) ◽  
Author(s):  
Tao Qin ◽  
Walter Hofstetter
Keyword(s):  
Field Theory ◽  
Mean Field Theory ◽  
Mean Field ◽  
Real Space ◽  
Dynamical Mean Field Theory ◽  
Spectral Functions ◽  
Periodically Driven

scholarly journals Charge redistribution in correlated heterostuctures within nonequilibrium real-space dynamical mean-field theory

2018 ◽  
Vol 98 (3) ◽  
Author(s):  
Irakli Titvinidze ◽  
Max E. Sorantin ◽  
Antonius Dorda ◽  
Wolfgang von der Linden ◽  
Enrico Arrigoni
Keyword(s):  
Field Theory ◽  
Mean Field Theory ◽  
Mean Field ◽  
Real Space ◽  
Dynamical Mean Field Theory ◽  
Charge Redistribution

scholarly journals Real-space renormalized dynamical mean field theory

2016 ◽  
Vol 93 (20) ◽  
Author(s):  
Dai Kubota ◽  
Shiro Sakai ◽  
Masatoshi Imada
Keyword(s):  
Field Theory ◽  
Mean Field Theory ◽  
Mean Field ◽  
Real Space ◽  
Dynamical Mean Field Theory

scholarly journals Periodization in Cluster Dynamical Mean-Field Theory

2015 ◽  
Author(s):  
Malte Harland ◽  
Igor Krivenko ◽  
Alexander Lichtenstein
Keyword(s):  
Field Theory ◽  
Quantum Monte Carlo ◽  
Local Density ◽  
Mean Field Theory ◽  
Mean Field ◽  
Real Space ◽  
Single Site ◽  
Dynamical Mean Field Theory ◽  
Group Method ◽  
Spatial Correlations

The Dynamical Mean Field Theory (DMFT) maps the lattice problem onto a single site coupled to an electron bath, i.e. the Mean Field. To include spatial correlations we use CDMFT, the cluster extension that connects a cluster of many correlated sites to an electron bath with a matrix-valued hybridization function. Whereas there is only one possible DMFT scheme for the single site, there are different schemes proposed for cluster calculations. They differ in the way they incorporate the lattice symmetry into the cluster calculation done by the impurity solver. We present a comparison of the self-energy and the cumulant periodization for different cluster sizes, applying it to a 1-dimensional chain as well as to the frustrated Kagome lattice. The CDMFT scheme we use is formulated in the real space. We solve the Hubbard cluster impurity model within a Hybridization Expansion Quantum Monte Carlo solver and compare the lattice Green’s function and the local density of states to results of the Density Matrix Renormalization Group method.

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