Anomalous diffraction approximation for light scattering cross section: Case of ordered clusters of non-absorbent spheres

Journal of Quantitative Spectroscopy and Radiative Transfer

Volumn 109, Issue 5, 2008, Pages 789-810

  Jacquier, Sandra ^a   Gruy, Frédéric ^a  

^a CENTRE SPIN   (France)

Author keywords

Aggregate; Anomalous diffraction; Chord length distribution; Light scattering; Scattering cross section

Indexed keywords

LIGHT ABSORPTION; MORPHOLOGY; PARTICLE SIZE; SILICA;

ANOMALOUS DIFFRACTION; CHORD LENGTH DISTRIBUTION; DIFFRACTION APPROXIMATION; SCATTERING CROSS SECTION;

LIGHT SCATTERING;

DIFFRACTION; LIGHT SCATTERING; SPHERE;

EID: 36148942858     PISSN: 00224073     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jqsrt.2007.09.003     Document Type: Article

References (17)

1. Crawley G.M., Cournil M., and Di Benedetto D. Size analysis of fine particle suspensions by spectral turbidimetry: potential and limits. Powder Technol 91 (1997) 197-208
2. Kahnert F.M. Numerical methods in electromagnetic scattering theory. JQSRT 79-80 (2003) 775-824
3. Xu Y.-L. Electromagnetic scattering by an aggregate of spheres. Appl Opt 34 (1995) 4573-4588
4. Xu Y.-L., and Gustafson B.A.S. A generalized multiparticle Mie-solution: further experimental verification. JQSRT 70 (2001) 395-419
5. Xu Y.-L., and Khlebtsov N.G. Orientation-averaging radiative properties of an arbitrary configuration of scatterers. JQSRT 79-80 (2003) 1121-1137
6. Jacquier S., and Gruy F. Approximation of the light scattering cross-section for aggregated spherical non-absorbent particles. JQSRT 106 (2007) 133-144
7. Jacquier S. Approximated methods for the optical properties of spherical non-absorbent aggregated particles. PhD thesis, Ecole Nationale Supérieure des Mines de Saint-Etienne, 2006.
8. van de Hulst H.C. Light scattering by small particles (1957), Wiley, New York
9. Videen G., and Chylek P. Anomalous diffraction approximation limits. Atmos Res 49 (1998) 77-80
10. Liu C.L. Validity of anomalous diffraction approximation in m-X domain. Atmos Res 49 (1998) 81-86
11. Chylek P., and Klett J.D. Absorption and scattering of electromagnetic radiation by prismatic columns: anomalous diffraction approximation. J Opt Soc Am 8 (1991) 274-281
12. Sun W., and Fu Q. Anomalous diffraction theory for arbitrarily oriented hexagonal crystals. JQSRT 63 (1999) 727-737
13. Streekstra G.J., Hoekstra A.G., and Heethaar R.M. Anomalous diffraction by arbitrarily oriented ellpsoids: applications in ektacytometry. Appl Opt 33 (1994) 7288-7296
14. Liu Y., Arnott P., and Hallett J. Anomalous diffraction theory for arbitrarily oriented finite circular cylinders and comparison with exact T-matrix results. Appl Opt 37 21 (1998) 5019-5030
15. Sun W., and Fu Q. Anomalous diffraction theory for randomly oriented nonspherical particles: a comparison between original and simplified solutions. JQSRT 70 (2001) 737-747
16. Yang P., et al. A new look at anomalous diffraction theory (ADT): algorithm in cumulative projected-area distribution domain and modified ADT. JQSRT 89 (2004) 421-442
17. Khlebtsov N.G. Optics of fractal clusters in the anomalous diffraction approximation. J Mod Opt 22 (1993) 2221-2235