Polariton superfluid

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Polariton superfluid is predicted to be a state of the exciton-polaritons system that combines the characteristics of lasers with those of excellent electrical conductors.[1][2] Researchers look for this state in a solid state optical microcavity coupled with quantum well excitons. The idea is to create an ensemble of particles known as exciton-polaritons and trap them.[3] Wave behavior in this state results in a light beam similar to that from a laser but possibly more energy efficient.

Unlike traditional superfluids that need temperatures of approximately ~4 K, the polariton superfluid could in principle be stable at much higher temperatures, and might soon be demonstrable at room temperature.[4] Evidence for polariton superfluidity was reported in by Alberto Amo and coworkers,[5] based on the suppressed scattering of the polaritons during their motion.

Although several other researchers are working in the same field,[6][7] the terminology and conclusions are not completely shared by the different groups. In particular, important properties of superfluids, such as zero viscosity, and of lasers, such as perfect optical coherence, are a matter of debate.[8][9] Although, there is clear indication of quantized vortices when the pump beam has orbital angular momentum.[10] Furthermore, clear evidence has been demonstrated also for superfluid motion of polaritons, in terms of the Landau criterion and the suppression of scattering from defects when the flow velocity is slower than the speed of sound in the fluid.[11] The same phenomena have been demonstrated in an organic exciton polariton fluid, representing the first achievement of room-temperature superfluidity of a hybrid fluid of photons and excitons.[12]

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  1. ^ Byrnes T, Kim NY, Yamamoto Y (2014). "Exciton–polariton condensates". Nature Physics. 10 (11): 803–813. arXiv:1411.6822. Bibcode:2014NatPh..10..803B. doi:10.1038/nphys3143.
  2. ^ Sanvitto D, Kéna-Cohen S (2016). "The road towards polaritonic devices". Nature Materials. 15 (10): 1061–1073. Bibcode:2016NatMa..15.1061S. doi:10.1038/nmat4668. PMID 27429208.
  3. ^ R. Balili; et al. (2007). "Bose-Einstein Condensation of Microcavity Polaritons in a Trap". Science. 316 (5827): 1007–10. Bibcode:2007Sci...316.1007B. doi:10.1126/science.1140990. PMID 17510360.
  4. ^ Morgan Kelly. "Pitt Researchers Create New Form of Matter". University of Pittsburgh. Archived from the original on 2007-05-25. Retrieved 2007-05-31.
  5. ^ Amo, Alberto; Lefrère, Jérôme; Pigeon, Simon; Adrados, Claire; Ciuti, Cristiano; et al. (2009-09-20). "Superfluidity of polaritons in semiconductor microcavities". Nature Physics. Springer Science and Business Media LLC. 5 (11): 805–810. doi:10.1038/nphys1364. ISSN 1745-2473.
  6. ^ Jacek Kasprzak (2006). "Condensation of exciton polaritons" (PDF). Université Joseph Fourier - Grenoble I. {{cite journal}}: Cite journal requires |journal= (help)
  7. ^ Hui Deng (2006). "Dynamic Condensation of Semiconductor Microcavity Polaritons" (PDF). Stanford University. {{cite journal}}: Cite journal requires |journal= (help)
  8. ^ Cancellieri, E.; Marchetti, F. M.; Szymańska, M. H.; Tejedor, C. (2010). "Superflow of resonantly driven polaritons against a defect". Phys. Rev. B. 82 (224512): 224512. arXiv:1009.3120. Bibcode:2010PhRvB..82v4512C. doi:10.1103/PhysRevB.82.224512.
  9. ^ Pinsker, F. (2017). "Beyond superfluidity in non-equilibrium Bose–Einstein condensates". New Journal of Physics. 19 (113046): 113046. arXiv:1611.03430. Bibcode:2017NJPh...19k3046P. doi:10.1088/1367-2630/aa9561.
  10. ^ D. Sanvitto; et al. (2010). "Persistent currents and quantized vortices in a polariton superfluid". Nature Physics. 6 (7): 527–533. arXiv:0907.2371. Bibcode:2010NatPh...6..527S. doi:10.1038/nphys1668.
  11. ^ A. Amo; et al. (2009). "Superfluidity of polaritons in semiconductor microcavities". Nature Physics. 5 (11): 805–810. arXiv:0812.2748. Bibcode:2009NatPh...5..805A. doi:10.1038/nphys1364.
  12. ^ G. Lerario; et al. (2017). "Room-temperature superfluidity in a polariton condensate". Nature Physics. online ed. (9): 837–841. arXiv:1609.03153. Bibcode:2017NatPh..13..837L. doi:10.1038/nphys4147.

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