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Description of Polarized Light

  • Joop W. Hovenier
  • Cornelis Van Der Mee
  • Helmut Domke
Part of the Astrophysics and Space Science Library book series (ASSL, volume 318)

Abstract

A medium like a planetary atmosphere or ocean contains electromagnetic radiation. This situation is commonly referred to by saying that a radiation field exists in the medium. We will make the basic assumption of the classical theory of radiative (energy) transfer, namely that energy is transported across surface elements along socalled pencils of rays. A fundamental quantity in the description of a radiation field is the intensity at a point in a direction. It may be defined as follows. The amount of radiant energy, dE, in a frequency interval (v, v+ dv) which is transported in a time interval dt through an element of surface area and in directions confined to an element of solid angle , having its axis perpendicular to the surface element, can be written in the form
$$dE = Idvd\sigma d\Omega dt,$$
(1.1)
where I is the (specific) intensity [See Fig. 1.1] . The intensity allows a proper treatment of the directional dependence of the energy flow through a surface element. In practice, it may be determined from a measured amount of radiant energy by letting dv, dσ, dΩ and dt tend to zero in an arbitrary fashion. In most media the intensity not only depends on the point but also on the direction considered. Loosely speaking we may say that the intensity I of a radiation field at a point O in the direction m of a unit vector m is the energy flowing at O in the direction m, per unit of frequency interval, of surface area perpendicular to m, of solid angle and of time.

Keywords

Radiation Field Stokes Parameter Polarization Parameter Planetary Atmosphere Electric Field Vector 
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.

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Copyright information

© Springer Science+Business Media Dordrecht 2004

Authors and Affiliations

  • Joop W. Hovenier
    • 1
  • Cornelis Van Der Mee
    • 2
  • Helmut Domke
    • 3
  1. 1.Astronomical Institute “Anton Pannekoek”University of AmsterdamAmsterdamThe Netherlands
  2. 2.Dipartimento di Matematica e InformaticaUniversità di CagliariCagliariItaly
  3. 3.PotsdamGermany

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