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Paraxial Light Beams with Angular Momentum

Autor A. Bekshaev, M Soskin, M. Vasnetsov
en Limba Engleză Paperback – 31 aug 2008
Fundamental and applied concepts concerning the ability of light beams to carry a certain mechanical angular momentum (AM) with respect to the propagation axis are reviewed and discussed in this book. In paraxial beams, the total beam AM can be represented as a sum of the spin (SAM) and orbital (OAM) angular momentums. SAM is an attribute of beams with elliptic (circular) polarisation and is related to the spin of photons. OAM is conditioned by the macroscopic transverse energy circulation and does not depend on the beam polarisation state. In turn, the OAM can be divided in two components which reflect different forms of this energy circulation. Important class of beams with OAM, are vortex beams with helical geometric structure. They constitute a full set of azimuthal harmonics characterised by integer index l each possessing AM l per photon. Arbitrary paraxial beam can be represented as a superposition of helical beams with different l. Models of helical beams and methods of their practical generation are discussed. Transverse energy flows in light beams can be described on the basis of a mechanical model assimilating them to fluid bodies; remarkably, in a helical beam the transverse flow distribution exactly corresponds to the laws of the vortex behaviour in other fields of physics (fluid dynamics, electricity). Experiments on transmission of the beam AM to other bodies (optical elements and to suspended microparticles) are discussed. Research prospects and ways of practical utilisation of optical beams with AM are discussed.
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Specificații

ISBN-13: 9781604561142
ISBN-10: 1604561149
Pagini: 112
Ilustrații: colour & b/w illus
Dimensiuni: 154 x 228 x 9 mm
Greutate: 0.22 kg
Ediția:New.
Editura: Nova Science Publishers Inc

Cuprins

Historical Reference; Angular Momentum of a Paraxial Beam and Its Constituents; Spin Angular Momentum; Orbital Angular Momentum; Mechanical Models of the Vortex Light Beams; Mechanical Action of the Beam Angular Momentum; Rotational Doppler Effect; Conclusion; References.