533 results on '"Gouesbet, Gérard"'
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52. Laser-light and interactions with particles (LIP), 2022
53. On Evanescent Waves and Blowing-ups of the Finite Series Technique in Spherical Wave Expansion of Shaped Beams
54. Evaluation of beam shape coefficients of paraxial Laguerre–Gauss beam freely propagating by using three remodeling methods
55. Special Cases of Axisymmetric and Gaussian Beams
56. Generalized Lorenz–Mie Theory in the Strict Sense, and Other GLMTs
57. Applications, and Miscellaneous Issues
58. Gaussian Beams and Other Beams
59. Finite Series
60. The Localized Approximation and Localized Beam Models
61. Background in Maxwell’s Electromagnetism and Maxwell’s Equations
62. Resolution of Special Maxwell’s Equations
63. T-matrix methods for electromagnetic structured beams: A commented reference database for the period 2014–2018
64. Finite series expressions to evaluate the beam shape coefficients of a Laguerre–Gauss beam freely propagating.
65. Afterword. Laser-light and interactions with particles (LIP), 2018
66. Generalized Lorenz--Mie theories and mechanical effects of laser light, on the occasion of Arthur Ashkin’s receipt of the 2018 Nobel prize in physics for his pioneering work in optical levitation and manipulation: A review
67. On localized approximations for Laguerre-Gauss beams focused by a lens
68. Description of acoustical Gaussian beams from the electromagnetic Davis scheme of approximations and the on-axis localized approximation.
69. Failures of the classical optical theorem under arbitrary-shaped beam incidence in electromagnetism, acoustics, and quantum mechanics: motivation and a review
70. Corrigendum to “An approach for a polychromatic generalized Lorenz-Mie theory” [J. Quant. Spectrosc. Radiat. Transfer 312 (2024), 108824]
71. On the validity of the use of a localized approximation for helical beams. II. Numerical aspects
72. On the validity of the use of a localized approximation for helical beams. I. Formal aspects
73. A darkness theorem for the beam shape coefficients and its relationship to higher-order non-vortex Bessel beams
74. Poynting theorem in terms of beam shape coefficients and applications to axisymmetric, dark and non-dark, vortex and non-vortex, beams
75. On the validity of localized approximation for an on-axis zeroth-order Bessel beam
76. Finite Series Approach for the Calculation of Beam Shape Coefficients in Ultrasonic and Other Acoustic Scattering
77. A Localized Approximation Approach for the Calculation of Beam Shape Coefficients of Acoustic and Ultrasonic Bessel Beams
78. Comments on localized and integral localized approximations in spherical coordinates
79. Consequences of the angular spectrum decomposition of a focused beam, including slower than c beam propagation
80. On the validity of localized approximations for Bessel beams: All N-Bessel beams are identically equal to zero
81. Conclusion
82. Generalized Lorenz-Mie Theory in the Strict Sense, and Other GLMTs
83. Gaussian Beams and Other Beams
84. Applications, and Miscellaneous Issues
85. The Localized Approximation and Localized Beam Models
86. Special Cases of Axisymmetric and Gaussian Beams
87. Finite Series
88. Resolution of Special Maxwell’s Equations
89. Background in Maxwell’s Electromagnetism and Maxwell’s Equations
90. Rigorous justification of a localized approximation to encode on-axis Gaussian acoustical waves.
91. On the electromagnetic scattering of arbitrary shaped beams by arbitrary shaped particles: A review
92. On the description of electromagnetic arbitrary shaped beams: The relationship between beam shape coefficients and plane wave spectra
93. Chapter 5 - Optical force categorizations in the generalized Lorenz-Mie theory
94. From Theories by Lorenz and Mie to Ontological Underdetermination of Theories by Experiments
95. Longitudinal and transverse photophoretic force on a homogeneous sphere exerted by a Bessel beam with selective polarizations
96. Debye-series expansion of T-matrix for light scattering by non-spherical particles computed from Riccati-differential equations
97. Comment on “Unified treatment of nonlinear optical force in laser trapping of dielectric particles of varying sizes”
98. Shaped beam scattering from a single lymphocyte cell by generalized Lorenz–Mie theory
99. Generalized Lorenz-Mie Theories
100. Hermite–Gaussian beams in the generalized Lorenz–Mie theory through finite–series Laguerre–Gaussian beam shape coefficients
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