Generalized Lorenz-Mie theory for non-spherical particles with applications to phase-Doppler anemometry

被引:6
作者
Doicu, A [1 ]
Schabel, S [1 ]
Ebert, F [1 ]
机构
[1] VOITH SULZER STOFFAUFBEREITUNG GMBH, D-88212 RAVENSBURG, GERMANY
关键词
D O I
10.1002/ppsc.19960130205
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
The scattering of focused laser beams by arbitrarily shaped dielectric bodies is investigated theoretically. The beam description is based on Davis third-order beam approximation for the field components. The scattering problem can be solved on a spherical basis by the extended boundary condition method or by the so-called modified version of the extended condition method. For spheroidal particles with small eccentricities, a perturbation technique for the internal subproblem of the extended boundary condition method is described. This procedure is applied to analyse the influence of the particle shape and orientation on the response of a phase-Doppler system.
引用
收藏
页码:79 / 88
页数:10
相关论文
共 39 条
[21]   NEAR-RESONANCE EXCITATION OF DIELECTRIC SPHERES WITH PLANE-WAVES AND OFF-AXIS GAUSSIAN BEAMS [J].
KHALED, EEM ;
HILL, SC ;
BARBER, PW ;
CHOWDHURY, DQ .
APPLIED OPTICS, 1992, 31 (09) :1166-1169
[22]   PROPOSAL FOR A BOUNDARY-INTEGRAL METHOD WITHOUT USING GREEN-FUNCTION [J].
KISHI, N ;
OKOSHI, T .
IEEE TRANSACTIONS ON MICROWAVE THEORY AND TECHNIQUES, 1987, 35 (10) :887-892
[23]   RIGOROUS JUSTIFICATION OF THE LOCALIZED APPROXIMATION TO THE BEAM-SHAPE COEFFICIENTS IN GENERALIZED LORENZ-MIE THEORY .1. ON-AXIS BEAMS [J].
LOCK, JA ;
GOUESBET, G .
JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 1994, 11 (09) :2503-2515
[24]  
LUDWIG A, 1989, IEEE ANTENN PROPAG M, V31, P40
[25]   A CONCISE PRESENTATION OF THE GENERALIZED LORENZ-MIE THEORY FOR ARBITRARY LOCATION OF THE SCATTERER IN AN ARBITRARY INCIDENT PROFILE [J].
MAHEU, B ;
GOUESBET, G ;
GREHAN, G .
JOURNAL OF OPTICS-NOUVELLE REVUE D OPTIQUE, 1988, 19 (02) :59-67
[26]  
MARQULIS M, 1981, PROGR BOUNDARY ELEME, V1, P258
[27]  
MESSIAH A, 1974, QUANTUM MECH
[28]   SIMULTANEOUS MEASUREMENT OF VELOCITY AND EQUIVALENT DIAMETER OF NONSPHERICAL PARTICLES [J].
MORIKITA, H ;
HISHIDA, K ;
MAEDA, M .
PARTICLE & PARTICLE SYSTEMS CHARACTERIZATION, 1994, 11 (03) :227-234
[29]  
NG FL, 1972, IEEE T MICROW THEORY, VMT20, P658, DOI 10.1109/TMTT.1972.1127840
[30]   THE EFFECT OF PARTICLE-SHAPE ON THE AMPLITUDE OF SCATTERED-LIGHT FOR A SIZING INSTRUMENT [J].
ORFANOUDAKIS, NG ;
TAYLOR, AMKP .
PARTICLE & PARTICLE SYSTEMS CHARACTERIZATION, 1992, 9 (04) :223-230