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Nonequilibrium steady states of ideal bosonic and fermionic quantum gases

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Nonequilibrium steady states of ideal bosonic and fermionic quantum gases. / Vorberg, Daniel; Wustmann, Waltraut; Schomerus, Henning Ulrich et al.
In: Physical Review E, Vol. 92, No. 6, 062119, 09.12.2015.

Research output: Contribution to Journal/MagazineJournal articlepeer-review

Harvard

Vorberg, D, Wustmann, W, Schomerus, HU, Ketzmerick, R & Eckardt, A 2015, 'Nonequilibrium steady states of ideal bosonic and fermionic quantum gases', Physical Review E, vol. 92, no. 6, 062119. https://doi.org/10.1103/PhysRevE.92.062119

APA

Vorberg, D., Wustmann, W., Schomerus, H. U., Ketzmerick, R., & Eckardt, A. (2015). Nonequilibrium steady states of ideal bosonic and fermionic quantum gases. Physical Review E, 92(6), Article 062119. https://doi.org/10.1103/PhysRevE.92.062119

Vancouver

Vorberg D, Wustmann W, Schomerus HU, Ketzmerick R, Eckardt A. Nonequilibrium steady states of ideal bosonic and fermionic quantum gases. Physical Review E. 2015 Dec 9;92(6):062119. doi: 10.1103/PhysRevE.92.062119

Author

Vorberg, Daniel ; Wustmann, Waltraut ; Schomerus, Henning Ulrich et al. / Nonequilibrium steady states of ideal bosonic and fermionic quantum gases. In: Physical Review E. 2015 ; Vol. 92, No. 6.

Bibtex

@article{523420f00779497ba52192f16f7e0a0a,
title = "Nonequilibrium steady states of ideal bosonic and fermionic quantum gases",
abstract = "We investigate nonequilibrium steady states of driven-dissipative ideal quantum gases of both bosons and fermions. We focus on systems of sharp particle number that are driven out of equilibrium either by the coupling to several heat baths of different temperature or by time-periodic driving in combination with the coupling to a heat bath. Within the framework of (Floquet-)Born-Markov theory, several analytical and numerical methods are described in detail. This includes a mean-field theory in terms of occupation numbers, an augmented mean-field theory taking into account also nontrivial two-particle correlations, and quantum-jump-type Monte Carlo simulations. For the case of the ideal Fermi gas, these methods are applied to simple lattice models and the possibility of achieving exotic states via bath engineering is pointed out. The largest part of this work is devoted to bosonic quantum gases and the phenomenon of Bose selection, a nonequilibrium generalization of Bose condensation, where multiple single-particle states are selected to acquire a large occupation [Phys. Rev. Lett. 111, 240405 (2013)]. In this context, among others, we provide a theory for transitions where the set of selected states changes, describe an efficient algorithm for finding the set of selected states, investigate beyond-mean-field effects, and identify the dominant mechanisms for heat transport in the Bose-selected state.",
author = "Daniel Vorberg and Waltraut Wustmann and Schomerus, {Henning Ulrich} and Roland Ketzmerick and Andre Eckardt",
note = "{\textcopyright}2015 American Physical Society",
year = "2015",
month = dec,
day = "9",
doi = "10.1103/PhysRevE.92.062119",
language = "English",
volume = "92",
journal = "Physical Review E",
issn = "1539-3755",
publisher = "American Physical Society",
number = "6",

}

RIS

TY - JOUR

T1 - Nonequilibrium steady states of ideal bosonic and fermionic quantum gases

AU - Vorberg, Daniel

AU - Wustmann, Waltraut

AU - Schomerus, Henning Ulrich

AU - Ketzmerick, Roland

AU - Eckardt, Andre

N1 - ©2015 American Physical Society

PY - 2015/12/9

Y1 - 2015/12/9

N2 - We investigate nonequilibrium steady states of driven-dissipative ideal quantum gases of both bosons and fermions. We focus on systems of sharp particle number that are driven out of equilibrium either by the coupling to several heat baths of different temperature or by time-periodic driving in combination with the coupling to a heat bath. Within the framework of (Floquet-)Born-Markov theory, several analytical and numerical methods are described in detail. This includes a mean-field theory in terms of occupation numbers, an augmented mean-field theory taking into account also nontrivial two-particle correlations, and quantum-jump-type Monte Carlo simulations. For the case of the ideal Fermi gas, these methods are applied to simple lattice models and the possibility of achieving exotic states via bath engineering is pointed out. The largest part of this work is devoted to bosonic quantum gases and the phenomenon of Bose selection, a nonequilibrium generalization of Bose condensation, where multiple single-particle states are selected to acquire a large occupation [Phys. Rev. Lett. 111, 240405 (2013)]. In this context, among others, we provide a theory for transitions where the set of selected states changes, describe an efficient algorithm for finding the set of selected states, investigate beyond-mean-field effects, and identify the dominant mechanisms for heat transport in the Bose-selected state.

AB - We investigate nonequilibrium steady states of driven-dissipative ideal quantum gases of both bosons and fermions. We focus on systems of sharp particle number that are driven out of equilibrium either by the coupling to several heat baths of different temperature or by time-periodic driving in combination with the coupling to a heat bath. Within the framework of (Floquet-)Born-Markov theory, several analytical and numerical methods are described in detail. This includes a mean-field theory in terms of occupation numbers, an augmented mean-field theory taking into account also nontrivial two-particle correlations, and quantum-jump-type Monte Carlo simulations. For the case of the ideal Fermi gas, these methods are applied to simple lattice models and the possibility of achieving exotic states via bath engineering is pointed out. The largest part of this work is devoted to bosonic quantum gases and the phenomenon of Bose selection, a nonequilibrium generalization of Bose condensation, where multiple single-particle states are selected to acquire a large occupation [Phys. Rev. Lett. 111, 240405 (2013)]. In this context, among others, we provide a theory for transitions where the set of selected states changes, describe an efficient algorithm for finding the set of selected states, investigate beyond-mean-field effects, and identify the dominant mechanisms for heat transport in the Bose-selected state.

U2 - 10.1103/PhysRevE.92.062119

DO - 10.1103/PhysRevE.92.062119

M3 - Journal article

VL - 92

JO - Physical Review E

JF - Physical Review E

SN - 1539-3755

IS - 6

M1 - 062119

ER -