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The Adiabatic Phase and Pancharatnam's Phase for Polarized Light
Abstract
In 1955 Pancharatnam showed that a cyclic change in the state of polarization of light is accompanied by a phase shift determined by the geometry of the cycle as represented on the Poincaré sphere. The phase owes its existence to the non-transitivity of Pancharatnam's connection between different states of polarization. Using the algebra of spinors and 2 × 2 Hermitian matrices, the precise relation is established between Pancharatnam's phase and the recently discovered phase change for slowly cycled quantum systems. The polarization phase is an optical analogue of the Aharonov-Bohm effect. For slow changes of polarization, the connection leading to the phase is derived from Maxwell's equations for a twisted dielectric. Pancharatnam's phase is contrasted with the phase change of circularly polarized light whose direction is cycled (e.g. when guided in a coiled optical fibre).
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In the citing paper
“This effect is known as the spin Hall effect of light or optical Magnus effect [24 -35]”
From Geometrodynamics of polarized light: Berry phase and spin Hall effect in a gradient-index medium (2009) · cites this paper as [25]
In the citing paper
“In particular, it induces an additional term in the equations of motion (ray equations) which describes a polarization-dependent shift of the wave trajectory.”
From Geometrodynamics of polarized light: Berry phase and spin Hall effect in a gradient-index medium (2009) · cites this paper as [25]
In the citing paper
“It can be treated as an effective circular birefringence of the inhomogeneous medium [25,26], but, in fact, it arises because of the intrinsic property (spin) of light coupled to a curved ray trajectory.”
From Geometrodynamics of polarized light: Berry phase and spin Hall effect in a gradient-index medium (2009) · cites this paper as [25]
In the citing paper
“Furthermore, the displacement is accumulated for repeating, cyclical trajectories in the p space - e.g., for circular or helical trajectories in the real space, Fig. 4 [25,35].”
From Geometrodynamics of polarized light: Berry phase and spin Hall effect in a gradient-index medium (2009) · cites this paper as [25]
In the citing paper
“The magnitude of the displacement δ r can be estimated from Eq. (3.46) as the wavelength λ for a complete 2 π turn of the direction of propagation (e.g., for a circular trajectory) [25].”
From Geometrodynamics of polarized light: Berry phase and spin Hall effect in a gradient-index medium (2009) · cites this paper as [25]
In the citing paper
“In other words, the spin Hall effect appears due to the transverse momentum gradient of the Berry phase [25] (see also [67]).”
From Geometrodynamics of polarized light: Berry phase and spin Hall effect in a gradient-index medium (2009) · cites this paper as [25]
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Milonni, P. W., & Singh, S. (1990) · Advances in atomic, molecular, and optical physics · doi:10.1016/s1049-250x(08)60199-8 · Cited by 31
Metadata
- Authors
- Berry, M. V.
- Corresponding author
- Berry, M.V.
- ORCID
- Berry, M.V.
- Venue
- Journal of Modern Optics
- Publisher
- Informa UK Limited
- Published
- 1987-11
- Volume
- 34
- Issue
- 11
- Pages
- 1401-1407
- ISSN
- 0950-0340 (ISSN-L)
- 1362-3044
- OpenAlex
- W2062830522
- Cited by
- 1,068
- References
- 20
- Citations by year
- 2026: 46 · 2025: 73 · 2024: 54 · 2023: 64 · 2022: 80 · 2021: 69 · 2020: 65 · 2019: 76 · 2018: 82 · 2017: 53 · 2016: 50 · 2015: 37 · 2014: 26 · 2013: 27 · 2012: 13
- FWCI
- 5.52
- Type
- journal article
- Language
- en
- Open access
- closed
- Locations
- Journal of Modern Optics (publishedVersion)
- Topics
- Physical Sciences › Physics and Astronomy › Atomic and Molecular Physics, and Optics › Orbital Angular Momentum in Optics
- Physical Sciences › Physics and Astronomy › Atomic and Molecular Physics, and Optics › Optical Polarization and Ellipsometry
- Physical Sciences › Physics and Astronomy › Atomic and Molecular Physics, and Optics › Quantum and Classical Electrodynamics
- Keywords
- Pancharatnam phase, adiabatic phase, Poincaré sphere, cyclic polarization, spinor algebra, Hermitian matrices, Aharonov-Bohm effect, circularly polarized light, optical fibers, Berry phase
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