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Interpretation of extinction in Gaussian-beam scattering
Author(s) -
James A. Lock
Publication year - 1995
Publication title -
journal of the optical society of america a
Language(s) - English
Resource type - Journals
eISSN - 1520-8532
pISSN - 1084-7529
DOI - 10.1364/josaa.12.000929
Subject(s) - extinction (optical mineralogy) , physics , gaussian , optics , gaussian beam , radius , beam (structure) , scattering , field (mathematics) , particle (ecology) , interpretation (philosophy) , shadow (psychology) , computational physics , quantum mechanics , mathematics , computer science , pure mathematics , geology , psychology , psychotherapist , programming language , oceanography , computer security
The extinction efficiency for the interaction of a plane wave with a large nonabsorbing spherical particle is approximately 2.0. When a Gaussian beam of half-width w0 is incident upon a spherical particle of radius a with w0/a < 1, the extinction efficiency attains unexpectedly high or low values, contrary to intuitive expectations. The reason for this is associated with the so-called compensating term in the scattered field, which cancels the field of the Gaussian beam behind the particle, thereby producing the particle’s shadow. I introduce a decomposition of the total exterior field into incoming and outgoing portions that are free of compensating terms. It is then shown that a suitably defined interaction efficiency has the intuitively expected asymptotic values of 2.0 for w0/a ≫ 1 and 1.0 for w0/a ≪ 1.

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