FUNDAMENTAL AREAS OF PHENOMENOLOGY(INCLUDING APPLICATIONS) |
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Dissipation-Driven Superradiant Phase Transition of a Two-Dimensional Bose–Einstein Condensate in a Double Cavity |
Bo-Hao Wu1,2, Xin-Xin Yang1,2, Yu Chen3*, and Wei Zhang1,2,4* |
1Department of Physics and Beijing Key Laboratory of Opto-electronic Functional Materials and Micro-nano Devices, Renmin University of China, Beijing 100872, China 2Key Laboratory of Quantum State Construction and Manipulation (Ministry of Education), Renmin University of China, Beijing 100872, China 3Graduate School of China Academy of Engineering Physics, Beijing 100193, China 4Beijing Academy of Quantum Information Sciences, Beijing 100193, China
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Cite this article: |
Bo-Hao Wu, Xin-Xin Yang, Yu Chen et al 2024 Chin. Phys. Lett. 41 064201 |
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Abstract We study superradiant phase transitions in a hybrid system of a two-dimensional Bose–Einstein condensate of atoms and two cavities arranged with a tilt angle. By adjusting the loss rate of cavities, we map out the phase diagram of steady states within a mean field framework. It is found that when the loss rates of the two cavities are different, superradiant transitions may not occur at the same time in the two cavities. A first-order phase transition is observed between the states with only one cavity in superradiance and both in superradiance. In the case that both cavities are superradiant, a net photon current is observed flowing from the cavity with small decay rate to the one with large decay rate. The photon current shows a non-monotonic dependence on the loss rate difference, owing to the competition of photon number difference and cavity field phase difference. Our findings can be realized and detected in experiments.
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Received: 20 February 2024
Published: 03 June 2024
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PACS: |
42.50.Pq
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(Cavity quantum electrodynamics; micromasers)
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67.85.-d
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(Ultracold gases, trapped gases)
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05.30.Jp
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(Boson systems)
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[1] | Brennecke F, Donner T, Ritter S, Bourdel T, Köhl M, and Esslinger T 2007 Nature 450 268 |
[2] | Ritsch H, Domokos P, Brennecke F, and Esslinger T 2013 Rev. Mod. Phys. 85 553 |
[3] | Mivehvar F, Piazza F, Donner T, and Ritsch H 2021 Adv. Phys. 70 1 |
[4] | Keeling J, Bhaseen M J, and Simons B D 2014 Phys. Rev. Lett. 112 143002 |
[5] | Piazza F and Strack P 2014 Phys. Rev. Lett. 112 143003 |
[6] | Chen Y, Yu Z, and Zhai H 2014 Phys. Rev. Lett. 112 143004 |
[7] | Baumann K, Guerlin C, Brennecke F, and Esslinger T 2010 Nature 464 1301 |
[8] | Zhang X, Chen Y, Wu Z, Wang J, Fan J, Deng S, and Wu H 2021 Science 373 1359 |
[9] | Gopalakrishnan S, Shchadilova Y E, and Demler E 2017 Phys. Rev. A 96 063828 |
[10] | Lang J, Piazza F, and Zwerger W 2017 New J. Phys. 19 123027 |
[11] | Léonard J, Morales A, Zupancic P, Esslinger T, and Donner T 2017 Nature 543 87 |
[12] | Morales A, Zupancic P, Léonard J, Esslinger T, and Donner T 2018 Nat. Mater. 17 686 |
[13] | Wu Z, Chen Y, and Zhai H 2018 Sci. Bull. 63 542 |
[14] | Léonard J, Morales A, Zupancic P, Donner T, and Esslinger T 2017 Science 358 1415 |
[15] | Dogra N, Landini M, Kroeger K, Hruby L, Donner T, and Esslinger T 2019 Science 366 1496 |
[16] | Buča B and Jaksch D 2019 Phys. Rev. Lett. 123 260401 |
[17] | Chiacchio E I R and Nunnenkamp A 2019 Phys. Rev. Lett. 122 193605 |
[18] | Soriente M, Donner T, Chitra R, and Zilberberg O 2018 Phys. Rev. Lett. 120 183603 |
[19] | Ferri F, Rosa-Medina R, Finger F, Dogra N, Soriente M, Zilberberg O, Donner T, and Esslinger T 2021 Phys. Rev. X 11 041046 |
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