By David L. Andrews

ISBN-10: 0080559662

ISBN-13: 9780080559667

ISBN-10: 0123740274

ISBN-13: 9780123740274

New probabilities have lately emerged for generating optical beams with advanced and complicated constructions, and for the non-contact optical manipulation of subject. Structured gentle and Its functions fully describes the electromagnetic thought, optical houses, tools and purposes linked to this new expertise. certain discussions are given of specific beam features, comparable to optical vortices and different wavefront buildings, the linked part houses and photonic facets, in addition to functions starting from chilly atom manipulation to optically pushed micromachines.

Features include:

  • Comprehensive and authoritative remedies of the newest examine during this zone of nanophotonics, written by means of the major researchers
  • Accounts of various microfluidics, nanofabrication, quantum informatics and optical manipulation applications
  • Coverage that absolutely spans the topic zone, from basic thought and simulations to experimental equipment and results

Graduate scholars and verified researchers in academia, nationwide laboratories and will locate this booklet a useful advisor to the most recent applied sciences during this swiftly constructing field.

  • Comprehensive and definitive resource of the newest learn in nanotechnology written via the top humans within the field
  • From conception to purposes - all is gifted in detail
  • Editor is Chair of the SPIE Nanotechnology Technical workforce and is best the best way in iteration and manipulation of complicated beams

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Additional info for Structured light and its applications : an introduction to phase-structured beams and nanoscale optical forces

Sample text

For the general case of nonmonochromatic light, the transverse beam profile must be expected to depend upon time, and the same will be true for the energy density w and the density of AM j . This time dependence arises from the terms with n = n in the double summation over frequency values. 2 Spin of Rotating Polarization A linear polarization vector that performs a rotation with angular frequency Ω can be described as [26] 1 e(z, t) = √ e+ e−iΩ(t−z/c) + e− eiΩ(t−z/c) . 2 (74) As a function of time, the polarization rotates in the positive direction with angular frequency Ω in the transverse plane.

Rev. Lett. 88 (2002) 4. F. V. Berry, Dislocations in wave trains, Proc. R. Soc. London, Series A: Math. Phys. Eng. Sci. 336 (1974) 165–190. T. O’Neil, I. MacVicar, L. J. Padgett, Intrinsic and extrinsic nature of the orbital angular momentum of a light beam, Phys. Rev. Lett. 88 (2002) 053601. J. Padgett, L. Allen, The Poynting vector in Laguerre–Gaussian laser modes, Opt. Commun. 121 (1995) 36–40. J. Padgett, L. Allen, Orbital angular momentum exchange in cylindrical-lens mode converters, J. Opt.

The density of AM in the z-direction to first order in δ can be obtained by using equation (51), with the transverse momentum given by equation (52). The zcomponents of the fields are related to the transverse parts by equation (47). Then the expression (53) for the separation of the density of AM into the sum jz = l + s is still valid, where in the present nonmonochromatic case, the complex electric field and the complex transverse vector potential in equations (70) and (71). For the general case of nonmonochromatic light, the transverse beam profile must be expected to depend upon time, and the same will be true for the energy density w and the density of AM j .

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Structured light and its applications : an introduction to phase-structured beams and nanoscale optical forces by David L. Andrews


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