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- W3147012913 abstract "We introduce a Poincaré sphere construction for geometrical representation of the state of two-point spatial coherence in random electromagnetic (vectorial) beams. To this end, a novel descriptor of coherence is invoked, which shares some important mathematical properties with the polarization matrix and spans a new type of Stokes parameter space. The coherence Poincaré sphere emerges as a geometric interpretation of this novel formalism, which is developed for uniformly and nonuniformly fully polarized beams. The construction is extended to partially polarized beams as well and is demonstrated with a field having separable spatial coherence and polarization characteristics. At a single point, the coherence Poincaré sphere reduces to the conventional polarization Poincaré sphere for any state of partial polarization." @default.
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- W3147012913 date "2021-04-26" @default.
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- W3147012913 title "Poincaré sphere of electromagnetic spatial coherence" @default.
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- W3147012913 doi "https://doi.org/10.1364/ol.422917" @default.
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