论文信息 - Topological phase in Gaussian beam optics.

Topological phase in Gaussian beam optics.

The evolution of a complex beam width parameter g describing focusing or defocusing of a paraxial Gaussian beam is considered as the cause of an additional topological (Berry) phase of the electromagnetic field associated with the beam. It is pointed out that the well-known Gouy phase is a special case of such a phase that should arise in general in all symplectic systems.

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[1] Carl Ludwig Siegel,et al. Topics in complex function theory , 1969 .

[2] D. Marcuse. Light transmission optics , 1972 .

[3] Mario Martinelli,et al. A geometric (Pancharatnam) phase approach to the polarization and phase control in the coherent optics circuits , 1990 .

[4] R. Azzam,et al. Ellipsometry and polarized light , 1977 .

[5] Herwig Kogelnik,et al. On the Propagation of Gaussian Beams of Light Through Lenslike Media Including those with a Loss or Gain Variation , 1965 .

[6] R. Simon,et al. Universal SU(2) gadget for polarization optics , 1989 .

[7] Barry Simon,et al. Holonomy, the Quantum Adiabatic Theorem, and Berry's Phase , 1983 .

[8] F. Wilczek,et al. Geometric Phases in Physics , 1989 .

[9] M. Berry. The Adiabatic Phase and Pancharatnam's Phase for Polarized Light , 1987 .

[10] M. Berry. Quantal phase factors accompanying adiabatic changes , 1984, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.

[11] Samuel,et al. General setting for Berry's phase. , 1988, Physical review letters.

[12] Wu,et al. Manifestations of Berry's topological phase for the photon. , 1986, Physical review letters.

[13] Hans Schwerdtfeger,et al. Geometry of complex numbers : circle geometry, Moebius transformation, non-Euclidean geometry , 1979 .

[14] Henri Poincaré,et al. Théorie mathématique de la lumière , 1889 .