From Mott insulator to band insulator: A dynamical mean-field theory study

被引:53
作者
Fuhrmann, Andreas [1 ]
Heilmann, David [1 ]
Monien, Hartmut [1 ]
机构
[1] Univ Bonn, Inst Phys, D-53115 Bonn, Germany
关键词
D O I
10.1103/PhysRevB.73.245118
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The question if a Mott insulator and a band insulator are fundamentally different has been the matter of intensive research recently. Here we consider a simple model which allows by tuning one parameter to go continuously from a Mott insulator to band insulator. The model consists of two Hubbard systems connected by single particle hopping. The Hubbard Hamiltonian is solved by the dynamical mean-field theory using Quantum Monte Carlo to solve the resulting quantum impurity problem. The quasiparticle spectral function is calculated. Here we focus on the optical conductivity and in particular on the Drude weight which can be experimentally measured. From our calculation we conclude that there is a continuous crossover from the band insulator to the Mott insulator phase at finite temperature.
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页数:6
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共 29 条
[1]  
BERTHOD C, CONDMAT0602304
[2]   Deconfinement transition and Luttinger to Fermi liquid crossover in quasi-one-dimensional systems [J].
Biermann, S ;
Georges, A ;
Lichtenstein, A ;
Giamarchi, T .
PHYSICAL REVIEW LETTERS, 2001, 87 (27) :276405-1
[3]  
BIERMANN S, CONDMAT0201542
[4]  
BLUMER N, CONDMAT0303204
[5]  
BLUMER N, 2003, CONCEPTS ELECT CORRE
[6]   Finite-temperature numerical renormalization group study of the Mott transition [J].
Bulla, R ;
Costi, TA ;
Vollhardt, D .
PHYSICAL REVIEW B, 2001, 64 (04)
[7]   Some consequences of the Luttinger theorem: The Luttinger surfaces in non-Fermi liquids and Mott insulators [J].
Dzyaloshinskii, I .
PHYSICAL REVIEW B, 2003, 68 (08)
[8]   Weakly coupled one-dimensional Mott insulators [J].
Essler, FHL ;
Tsvelik, AM .
PHYSICAL REVIEW B, 2002, 65 (11) :1151171-11511713
[9]  
ESSLER FHL, 2002, PHYS REV B, V71
[10]   Dynamical mean-field theory of strongly correlated fermion systems and the limit of infinite dimensions [J].
Georges, A ;
Kotliar, G ;
Krauth, W ;
Rozenberg, MJ .
REVIEWS OF MODERN PHYSICS, 1996, 68 (01) :13-125