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Generalized Lorenz-Mie Theories

1. Aufl., 2011

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T-matrix formulation and generalized Lorenz–Mie theories in spherical coordinates

Optics communications, 2010-02, Vol.283 (4), p.517-521

Gouesbet, G.

2010

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Generalized Lorenz–Mie theories, the third decade: A perspective

Journal of quantitative spectroscopy & radiative transfer, 2009-09, Vol.110 (14), p.1223-1238

Gouesbet, G.

2009

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Latest achievements in generalized Lorenz-Mie theories: A commented reference database

Annalen der Physik, 2014-12, Vol.526 (11-12), p.461-489

Gouesbet, G.

2014

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Second modified localized approximation for use in generalized Lorenz–Mie theory and other theories revisited

Journal of the Optical Society of America. A, Optics, image science, and vision, 2013-04, Vol.30 (4), p.560

Gouesbet, Gérard

2013

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List of problems for future research in generalized Lorenz–Mie theories and related topics, review and prospectus [Invited]

Applied optics (2004), 2013-02, Vol.52 (5), p.897

2013

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On the optical theorem and non-plane-wave scattering in quantum mechanics

Journal of mathematical physics, 2009-11, Vol.50 (11), p.112302-112302-5

Gouesbet, G.

2009

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Note on the use of localized beam models for light scattering theories in spherical coordinates

Applied optics (2004), 2012-06, Vol.51 (17), p.3832

2012

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Generalized Lorenz-Mie Theories

2nd ed. 2017, 2017

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Validity of the localized approximation for arbitrary shaped beams in the generalized Lorenz–Mie theory for spheres

Journal of the Optical Society of America. A, Optics, image science, and vision, 1999-07, Vol.16 (7), p.1641

Gouesbet, G.

1999

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Expanded description of electromagnetic arbitrary shaped beams in spheroidal coordinates, for use in light scattering theories: A review

Journal of quantitative spectroscopy & radiative transfer, 2011-09, Vol.112 (14), p.2249-2267

2011

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Asymptotic quantum inelastic generalized Lorenz–Mie theory

Optics communications, 2007-10, Vol.278 (1), p.215-220

Gouesbet, G.

2007

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Poynting theorem in terms of beam shape coefficients and applications to axisymmetric, dark and non-dark, vortex and non-vortex, beams

Journal of quantitative spectroscopy & radiative transfer, 2017-11, Vol.201, p.184-196

Gouesbet, Gérard

2017

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On the validity of localized approximations for Bessel beams: All N-Bessel beams are identically equal to zero

Journal of quantitative spectroscopy & radiative transfer, 2016-06, Vol.176, p.82-86

Gouesbet, Gérard

2016

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Asymptotic quantum elastic generalized Lorenz–Mie theory

Optics communications, 2006-10, Vol.266 (2), p.704-709

Gouesbet, G.

2006

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On the structures of some light scattering theories depending on whether or not the Bromwich formulation may be used, e.g. spherical versus spheroidal coordinates

Optics communications, 2012-10, Vol.285 (21-22), p.4200-4206

2012

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Study of scattering from a sphere with an eccentrically located spherical inclusion by generalized Lorenz–Mie theory: internal and external field distribution

Journal of the Optical Society of America. A, Optics, image science, and vision, 2011-01, Vol.28 (1), p.24

2011

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Transformations of spherical beam shape coefficients in generalized Lorenz-Mie theories through rotations of coordinate systems III. Special values of Euler angles

Optics communications, 2010-09, Vol.283 (17), p.3235-3243

2010

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Morphology-dependent resonances in an eccentrically layered sphere illuminated by a tightly focused off-axis Gaussian beam: parallel and perpendicular beam incidence

Journal of the Optical Society of America. A, Optics, image science, and vision, 2011-09, Vol.28 (9), p.1849

2011

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Transformations of spherical beam shape coefficients in generalized Lorenz-Mie theories through rotations of coordinate systems I. General formulation

Optics communications, 2010-09, Vol.283 (17), p.3218-3225

2010

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A transparent macroscopic sphere is cross-sectionally equivalent to a superposition of two quantum-like radial potentials

Optics communications, 2006-10, Vol.266 (2), p.710-715

Gouesbet, G.

2006

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Transformations of spherical beam shape coefficients in generalized Lorenz-Mie theories through rotations of coordinate systems II. Axisymmetric beams

Optics communications, 2010-09, Vol.283 (17), p.3226-3234

2010

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Transformations of spherical beam shape coefficients in generalized Lorenz–Mie theories through rotations of coordinate systems. IV. Plane waves

Optics communications, 2010-09, Vol.283 (17), p.3244-3254

2010

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A scientific story of generalized Lorenz–Mie theories with epistemological remarks

Journal of quantitative spectroscopy & radiative transfer, 2013-09, Vol.126, p.7-15

Gouesbet, G.

2013

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Eulerian and Lagrangian approaches for predicting the behaviour of discrete particles in turbulent flows

Progress in energy and combustion science, 1999-04, Vol.25 (2), p.133-159

1999

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Generalized Lorenz-Mie Theories

T-matrix formulation and generalized Lorenz–Mie theories in spherical coordinates

Generalized Lorenz–Mie theories, the third decade: A perspective

Latest achievements in generalized Lorenz-Mie theories: A commented reference database

Second modified localized approximation for use in generalized Lorenz–Mie theory and other theories revisited

List of problems for future research in generalized Lorenz–Mie theories and related topics, review and prospectus [Invited]

On the optical theorem and non-plane-wave scattering in quantum mechanics

Note on the use of localized beam models for light scattering theories in spherical coordinates

Generalized Lorenz-Mie Theories

Validity of the localized approximation for arbitrary shaped beams in the generalized Lorenz–Mie theory for spheres

Expanded description of electromagnetic arbitrary shaped beams in spheroidal coordinates, for use in light scattering theories: A review

Asymptotic quantum inelastic generalized Lorenz–Mie theory

Poynting theorem in terms of beam shape coefficients and applications to axisymmetric, dark and non-dark, vortex and non-vortex, beams

On the validity of localized approximations for Bessel beams: All N-Bessel beams are identically equal to zero

Asymptotic quantum elastic generalized Lorenz–Mie theory

On the structures of some light scattering theories depending on whether or not the Bromwich formulation may be used, e.g. spherical versus spheroidal coordinates

Study of scattering from a sphere with an eccentrically located spherical inclusion by generalized Lorenz–Mie theory: internal and external field distribution

Transformations of spherical beam shape coefficients in generalized Lorenz-Mie theories through rotations of coordinate systems III. Special values of Euler angles

Morphology-dependent resonances in an eccentrically layered sphere illuminated by a tightly focused off-axis Gaussian beam: parallel and perpendicular beam incidence

Transformations of spherical beam shape coefficients in generalized Lorenz-Mie theories through rotations of coordinate systems I. General formulation

A transparent macroscopic sphere is cross-sectionally equivalent to a superposition of two quantum-like radial potentials

Transformations of spherical beam shape coefficients in generalized Lorenz-Mie theories through rotations of coordinate systems II. Axisymmetric beams

Transformations of spherical beam shape coefficients in generalized Lorenz–Mie theories through rotations of coordinate systems. IV. Plane waves

A scientific story of generalized Lorenz–Mie theories with epistemological remarks

Eulerian and Lagrangian approaches for predicting the behaviour of discrete particles in turbulent flows

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