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Many-body localization of bosons in optical lattices
by
Zakrzewski, Jakub
, Sierant, Piotr
in
Bosons
/ bosons in optical lattices
/ Cold atoms
/ Density
/ disorder and interactions
/ Energy levels
/ Energy spectra
/ Evolution
/ Localization
/ Many body problem
/ many-body localization
/ Optical lattices
/ Physics
/ Properties (attributes)
/ Statistical analysis
/ Statistical energy analysis
/ subdiffusion
2018
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Many-body localization of bosons in optical lattices
by
Zakrzewski, Jakub
, Sierant, Piotr
in
Bosons
/ bosons in optical lattices
/ Cold atoms
/ Density
/ disorder and interactions
/ Energy levels
/ Energy spectra
/ Evolution
/ Localization
/ Many body problem
/ many-body localization
/ Optical lattices
/ Physics
/ Properties (attributes)
/ Statistical analysis
/ Statistical energy analysis
/ subdiffusion
2018
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Do you wish to request the book?
Many-body localization of bosons in optical lattices
by
Zakrzewski, Jakub
, Sierant, Piotr
in
Bosons
/ bosons in optical lattices
/ Cold atoms
/ Density
/ disorder and interactions
/ Energy levels
/ Energy spectra
/ Evolution
/ Localization
/ Many body problem
/ many-body localization
/ Optical lattices
/ Physics
/ Properties (attributes)
/ Statistical analysis
/ Statistical energy analysis
/ subdiffusion
2018
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Journal Article
Many-body localization of bosons in optical lattices
2018
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Overview
Many-body localization for a system of bosons trapped in a one-dimensional lattice is discussed. Two models that may be realized for cold atoms in optical lattices are considered. The model with a random on-site potential is compared with previously introduced random interactions model. While the origin and character of the disorder in both systems is different they show interesting similar properties. In particular, many-body localization appears for a sufficiently large disorder as verified by a time evolution of initial density wave states as well as using statistical properties of energy levels for small system sizes. Starting with different initial states, we observe that the localization properties are energy-dependent which reveals an inverted many-body localization edge in both systems (that finding is also verified by statistical analysis of energy spectrum). Moreover, we consider computationally challenging regime of transition between many body localized and extended phases where we observe a characteristic algebraic decay of density correlations which may be attributed to subdiffusion (and Griffiths-like regions) in the studied systems. Ergodicity breaking in the disordered Bose-Hubbard models is compared with the slowing-down of the time evolution of the clean system at large interactions.
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