2019
DOI: 10.1088/1367-2630/ab2b0c
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Cooperative phases and phase transitions of Bose condensed light in dye filled cavities

Abstract: Recent realization of Bose-Einstein condensation of light in 2D provides a new platform for studying novel phases and phase transitions. The combination of low effective mass of the confined light and the presence of the dye molecules with randomly oriented directions of the dipolar transition engages a competition between disorder and the tendency to forming algebraic off-diagonal order. The phase diagram of possible phases is constructed at the mean field level. One of the phases is the condensate of photon … Show more

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Cited by 5 publications
(6 citation statements)
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“…Each dye molecule described as TLS is characterized by its center of mass position (x i , y i , z i ), where the index i runs over all N such molecules, and by the orientation given by the unit vector n i along d. As emphasized in Ref. [1], it is important that this transition (S 0 → S 1 characterized by real matrix element d) is non-degenerate which leads to lowering the symmetry from O(4) to O(2)×Z 2 , and, thus, allows the condensation to occur in 2D geometry in the algebraic sense. At time scales longer than few ns the vector field n i becomes classical order parameter.…”
Section: Dynamical Degrees Of Freedom and The Hamiltonianmentioning
confidence: 99%
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“…Each dye molecule described as TLS is characterized by its center of mass position (x i , y i , z i ), where the index i runs over all N such molecules, and by the orientation given by the unit vector n i along d. As emphasized in Ref. [1], it is important that this transition (S 0 → S 1 characterized by real matrix element d) is non-degenerate which leads to lowering the symmetry from O(4) to O(2)×Z 2 , and, thus, allows the condensation to occur in 2D geometry in the algebraic sense. At time scales longer than few ns the vector field n i becomes classical order parameter.…”
Section: Dynamical Degrees Of Freedom and The Hamiltonianmentioning
confidence: 99%
“…As noted in Refs. [1], virtual electronic transitions within each molecule introduce anisotropy lowering the symmetry of the photonic order parameter from O(4) to O(2)×Z 2 (see also in Ref. [11]).…”
Section: Introductionmentioning
confidence: 97%
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