2017
DOI: 10.1103/physrevb.96.165409
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Dissipatively driven hardcore bosons steered by a gauge field

Abstract: The interplay between dissipation, interactions and gauge fields opens the possibility to rich emerging physics. Here we focus on a set-up in which the system is coupled at its extremities to two different baths which impose a current. We then study the system's response to a gauge field depending on the filling. We show that while the current induced by the baths has a marked dependence on the magnetic field at low fillings which is significantly reduced close to half-filling. We explain the interplay between… Show more

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Cited by 28 publications
(17 citation statements)
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References 56 publications
(67 reference statements)
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“…In the steady state, the current is independent of the chosen site i . For all systems considered in this study, the steady state density matrix is computed by setting the time derivative to zero in Equation ( 2 ) and using exact diagonalization with a number conserving numerical approach described in [ 25 ], which allows for studying open spin systems up to 14 spins. From the point of view of numerical computations, we stress that, to simulate with exact diagonalization the density matrix for L spins, one would require storing a state with elements, which corresponds to simulating the unitary dynamics of a system with spins.…”
Section: Modelmentioning
confidence: 99%
“…In the steady state, the current is independent of the chosen site i . For all systems considered in this study, the steady state density matrix is computed by setting the time derivative to zero in Equation ( 2 ) and using exact diagonalization with a number conserving numerical approach described in [ 25 ], which allows for studying open spin systems up to 14 spins. From the point of view of numerical computations, we stress that, to simulate with exact diagonalization the density matrix for L spins, one would require storing a state with elements, which corresponds to simulating the unitary dynamics of a system with spins.…”
Section: Modelmentioning
confidence: 99%
“…The presence of an underlying classical period doubling dynamics carries other interesting consequences. It has been shown before that for a system in which both the Hamiltonian and the dissipator are number conserving, two-time correlators of the type  (t)B(0) behave very differently depending on whether the first operator included in the two-time correlator,B, is number conserving or not [3,32]. When the first operator is number conserving, it is possible to observe very slow dynamics such as power-law decays, stretched exponentials and aging [3,17,33].…”
Section: Two-time Correlations and Period Doublingmentioning
confidence: 99%
“…This exotic edge current, which has also been observed in other 2D models [28] (see Refs. [29][30][31] for quasi-one-dimensional studies), is robustly protected by symmetry properties with respect to the presence of point-like defects, and remains stable for a wide range of reservoir coupling strengths [28]. Such crosscurrents were first thought to be an intrinsically onedimensional phenomenon.…”
Section: Introductionmentioning
confidence: 99%