2021
DOI: 10.1103/physrevb.103.l081406
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Photonic Berry curvature in double liquid crystal microcavities with broken inversion symmetry

Abstract: We investigate a photonic device consisting of two coupled optical cavities possessing Rashba-Dresselhaus spin-orbit coupling, TE-TM splitting, and linear polarisation splitting that opens a tuneable energy gap at the diabolic points of the photon dispersion; giving rise to an actively addressable local Berry curvature. The proposed architecture stems from recent advancements in the design of artificial photonic gauge fields in liquid crystal cavities [K. Rechcińska et al., Science 366, 727 (2019)]. Our study … Show more

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Cited by 19 publications
(8 citation statements)
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“…The RD effect originating from the anisotropy of the LC microcavity splits the polariton condensate in both real and momentum space. Our work offers the possibility to study nontrivial band structures 39 based on polariton condensates in a CsPbBr 3 microcavity at room temperature and the influence of the RD spin-splitting on nonlinear phenomena, such as solitary waves, optical bistability or multistability, modulational instability, and vortices 32 , 40 .…”
Section: Discussionmentioning
confidence: 99%
“…The RD effect originating from the anisotropy of the LC microcavity splits the polariton condensate in both real and momentum space. Our work offers the possibility to study nontrivial band structures 39 based on polariton condensates in a CsPbBr 3 microcavity at room temperature and the influence of the RD spin-splitting on nonlinear phenomena, such as solitary waves, optical bistability or multistability, modulational instability, and vortices 32 , 40 .…”
Section: Discussionmentioning
confidence: 99%
“…When two perpendicular cavity modes of opposite parity meet each other at k=0, the RD SOI is induced, accompanied by a spin splitting, i.e., HRD=2αtrueσ̂normalzknormaly. The total Hamiltonian takes the explicit form0.33em [ 20,24 ] Hbold-italick=2kx22mx+2ky22my2αkyβ0+β1k2e2iφβ0+β1k2e2iφ2kx22mx+2ky22my+2αkywhere mx (my) is the effective mass of cavity photons along x (y) direction, which are typically different in anisotropic media. α represents the strength of the linear splitting or RD effect when the Rashba and Dresselhaus coupling strengths are equal to each other, [ 25 ] contributing to only ky direction in the in‐plane momentum (knormalx,knormaly) space.…”
Section: Resultsmentioning
confidence: 99%
“…Studies leading to an understanding of non-linear phenomena including condensation and interbranch polariton scattering in multi-level polariton systems are essential from the point of view of the development of such domains as topological photonics [52,53] or polaritronics. [54] A high degree of tunability of the system should allow the study of various channels of energyand/or momentum degenerate polariton pair scattering under non-resonant pumping.…”
Section: Discussionmentioning
confidence: 99%