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- W4386770187 abstract "We provide a description of the space-time reflection operator ($PT$) acting on the two-dimensional polarization space of light represented by the linear algebra of Jones vectors and matrices. We establish the form of a $PT$-symmetric Jones matrix. We present two examples of laser resonators whose polarization eigenstates are described by $PT$-symmetric Jones matrices: one is based on the Faraday effect and a dichroic attenuation, while the other is made of twisted anisotropic mirrors. Both possess a control parameter that experimentally covers the exact and the broken $PT$-symmetry regions and their boundary, called an exceptional point, where the eigenstates of the resonator coalesce into a single state. The exact $PT$-symmetric region produces laser polarization modes emitting at the same frequency with different intracavity losses, while the broken $PT$-symmetric region features polarization modes emitting at distinct frequencies with the same intracavity losses. By applying unitary transformations, the concept of a $PT$-symmetric Jones matrix is extended to matrices that commute with any antiunitary operator, thereby opening the prospect of a larger family of resonator geometries that also feature real or complex-conjugate spectra." @default.
- W4386770187 created "2023-09-16" @default.
- W4386770187 creator A5008886121 @default.
- W4386770187 date "2023-09-15" @default.
- W4386770187 modified "2023-09-26" @default.
- W4386770187 title "Space-time reflection symmetry in the Jones formalism in optics" @default.
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- W4386770187 doi "https://doi.org/10.1103/physreva.108.033511" @default.
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