Scattering for Charged Multisphere Structure Located in Plane Wave/Gaussian Beam

Li, H.-Y.; Wu, Zhensen; Liu, Bai

doi:10.1163/156939310793676104

Cited by 12 publications

(3 citation statements)

References 18 publications

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“…Li et al . studied the scattering of charged multisphere structures located in a plane wave or in a Gaussian beam. This was motivated by the fact that particles may be possibly charged, such as ice crytals in thunderstorms or cometary dust particles.…”

Section: More Generalized Lorenz‐mie Theories For Various Particle Shmentioning

confidence: 99%

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

Gouesbet

2014

Annalen der Physik

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Section: More Generalized Lorenz‐mie Theories For Various Particle Shmentioning

confidence: 99%

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

Gouesbet

2014

Annalen der Physik

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“…Gouesbet et al investigated the electromagnetic field of an assembly of spherical particles within the Gaussian beam based on the GLMT, but the numerical analysis of this method is not provided, and the interactions between the particles and incident beam, as well as the scattering properties of particles, are also not specifically discussed [14]. Ovod and Li et al applied the vector spherical wave functions and the addition theorem to the study of scattering characteristics for the multispheres illuminated by a Gaussian beam [15,16]. Li et al investigated the light scattering of the uniaxial anisotropic bi-sphere particles based on the GLMT and the generalized multi-particle Mie method [17].…”

Section: Introductionmentioning

confidence: 99%

Scattering of randomly distributed spherical particles illuminated with a Gaussian beam

Tang

Lin

2015

Laser Phys. Lett.

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Based on the generalized Lorenz Mie theory, the light scattering of randomly distributed spherical particles in the Gaussian beam is investigated. Three different sampling regions are defined in order to determine the distribution range of random particles, and then the uniform sampling of multi-particles is conducted, respectively. Moreover, an average method based on the statistical average is proposed to represent the scattered field of multi-spheres. Simulation experiments indicate that fairly reasonable results of the total scattering intensity for the multi-spheres can be obtained with the proposed method, and it provides a simple, reliable and efficient method to reproduce the scattering properties of randomly distributed particles illuminated by the Gaussian beam.

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“…By using an improved GMM algorithm, we have studied the scattering of multi-sphere structures located in a plane wave/Gaussian beam. [11] A number of important studies have reported on the propagation of plane wave and beam wave pulses in random media. [12][13][14][15][16][17][18][19] For example, Knollman [12] pointed out the theory of pulse propagation in anisotropic randomly inhomogeneous media.…”

Section: Introductionmentioning

confidence: 99%

Scattering and propagation of terahertz pulses in random soot aggregate systems

Bai

et al. 2014

Chinese Phys. B

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Scattering and propagation of terahertz pulses in random soot aggregate systems are studied by using the generalized multi-particle Mie-solution (GMM) and the pulse propagation theory. Soot aggregates are obtained by the diffusion-limited aggregation (DLA) model. For a soot aggregate in soot aggregate systems, scattering characteristics are analyzed by using the GMM. Scattering intensities versus scattering angles are given. The effects of different positions of the aggregate on the scattering intensities, scattering cross sections, extinction cross sections, and absorption cross sections are computed and compared. Based on pulse propagation in random media, the transmission of terahertz pulses in random soot aggregate systems is determined by the two-frequency mutual coherence function. Numerical simulations and analysis are given for terahertz pulses (0.7956 THz).

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Scattering for Charged Multisphere Structure Located in Plane Wave/Gaussian Beam

Cited by 12 publications

References 18 publications

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

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

Scattering of randomly distributed spherical particles illuminated with a Gaussian beam

Scattering and propagation of terahertz pulses in random soot aggregate systems

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