2018
DOI: 10.1103/physreva.97.053614
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Particle statistics and lossy dynamics of ultracold atoms in optical lattices

Abstract: Experimental control over ultracold quantum gases has made it possible to investigate low-dimensional systems of both bosonic and fermionic atoms. In closed one-dimensional systems there are many similarities in the dynamics of local quantities for spinless fermions and strongly interacting "hard-core" bosons, which on a lattice can be formalized via a Jordan-Wigner transformation. In this study, we analyze the similarities and differences for spinless fermions and hard-core bosons on a lattice in the presence… Show more

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Cited by 7 publications
(3 citation statements)
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“…Furthermore, beyond these consistent cooling and state-preparation protocols presented here, the inclusion of dissipative dynamics can also give raise to fundamentally new phenomena. In particular, dissipation can alter the behaviour of known phases of matter drastically or it can be used to infer or probe some inherent properties of the system as particle statistics [287]. It can even generate new phases, with some early examples in [284,288,289].…”
Section: Open Systems: Reservoir Engineeringmentioning
confidence: 99%
“…Furthermore, beyond these consistent cooling and state-preparation protocols presented here, the inclusion of dissipative dynamics can also give raise to fundamentally new phenomena. In particular, dissipation can alter the behaviour of known phases of matter drastically or it can be used to infer or probe some inherent properties of the system as particle statistics [287]. It can even generate new phases, with some early examples in [284,288,289].…”
Section: Open Systems: Reservoir Engineeringmentioning
confidence: 99%
“…Note, however, that there is still a significant number of particles left in the system at this time. Finally, we compare the evolution of the OSEE with the entanglement entropy obtained via a quantum trajectory method [2,25] as shown with dashed lines in figure 5. For comparison, we calculated the entanglement entropy using a logarithm with base equal to the local Hilbert space dimension for both the quantum trajectory method (d = 2) and the density matrix evolution (d = 4).…”
Section: Evolution Of Entanglement Entropymentioning
confidence: 99%
“…The same is also true for the loss of JW fermions at the center. However, the full dynamics are very different for the two cases [80]. For the boson loss, hĈ 2 i is conserved, not the occupation of odd modes, as the string in Eq.…”
mentioning
confidence: 97%