"Green’s Function Approach to the Bose-Hubbard Model"
written by Matthias Ohliger, Axel Pelster,
published by World Journal of Condensed Matter Physics, Vol.3 No.2, 2013
has been cited by the following article(s):
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[2] Analytical approach to quantum phase transitions of ultracold Bose gases in bipartite optical lattices using the generalized Green's function method
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[3] Phase diagrams and Hofstadter butterflies in the strongly correlated bosonic systems on the lattices with Dirac points
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[4] Quantum stabilization of photonic spatial correlations
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[5] Finite size effects and Hofstadter butterfly in a bosonic Mott insulator with relativistic dispersion background
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[6] Quantum phase diagrams of the Jaynes–Cummings Hubbard models in non-rectangular lattices
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[7] Phase Diagram and Excitations of the Jaynes-Cummings-Hubbard Model
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[8] Thermal decoherence in a strongly correlated Bose liquid
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[9] Spatial correlations in driven-dissipative photonic lattices
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[10] Ginzburg-Landau effective action approach to disordered Bose-Hubbard Model
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[11] Diagrammatic expansions of Hubbard models
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[12] Dynamical Gauge Effects and Holographic Scaling of Non-Equilibrium Motion in a Disordered and Dissipative Atomic Gas
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[13] Localization and Fractionalization in a Chain of Rotating Atomic Gases
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[14] Effects of higher-order energy bands and temperature on the bosonic Mott insulator in a periodically modulated lattice
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[15] Tuning the Quantum Phase Transition of Bosons in Optical Lattices via Periodic Modulation of s-Wave Scattering Length
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[16] Tuning the quantum phase transition of bosons in optical lattices via periodic modulation of the -wave scattering length
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[17] Numerical study of the trapped and extended Bose-Hubbard models
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[18] Generalized effective-potential Landau theory for bosonic quadratic superlattices
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[19] Superfluid phases of spin-1 bosons in a cubic optical lattice
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[20] Tuning superfluid phases of spin-1 bosons in cubic optical lattice with linear Zeeman effect
arXiv preprint arXiv:1310.0600, 2013
[21] Quantum Phase Transitions in the Bose Hubbard Model and in a Bose-Fermi Mixture
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