Absorption cross section: Difference between revisions

From Glossary of Meteorology
imported>Perlwikibot
(Created page with " {{TermHeader}} {{TermSearch}} <div class="termentry"> <div class="term"> == absorption cross section == </div> <div class="definition"><div class="short_definition">Th...")
 
m (Rewrite with Template:Term and clean up)
 
(4 intermediate revisions by 2 users not shown)
Line 1: Line 1:
 
{{Term
 
|Display title=absorption cross section
{{TermHeader}}
|Definitions={{Definition
{{TermSearch}}
|Num=1
 
|Meaning=The area that, when multiplied by the [[irradiance]] of [[electromagnetic  waves]] incident on an object, gives the [[radiant flux]] absorbed and dissipated by the object. Customary  usage in [[radar]] describes the absorption cross section of an object as the area that, when  multiplied by the [[power density]] of incident plane-wave [[radiation]], gives the [[power]] absorbed and  dissipated by the object.
<div class="termentry">
|Explanation=The [[extinction cross section]] of an object is the sum of the absorption cross section and the  [[scattering cross section]]. For a medium consisting of a [[dispersion]] of absorbing objects through  which radiation propagates, the [[volume absorption coefficient]] (units: m<sup>2</sup>m<sup>-3</sup> or m<sup>-1</sup>) at a given  location in the medium is the sum of the [[absorption]] cross sections of all the objects in a unit  volume centered at that location.
  <div class="term">
}}
== absorption cross section ==
}}
  </div>
 
<div class="definition"><div class="short_definition">The area that, when multiplied by the [[irradiance]] of [[electromagnetic  waves]] incident on an object, gives the [[radiant flux]] absorbed and dissipated by the object. Customary  usage in [[radar]] describes the absorption cross section of an object as the area that, when  multiplied by the [[power density]] of incident plane-wave [[radiation]], gives the [[power]] absorbed and  dissipated by the object.</div><br/> <div class="paragraph">The [[extinction cross section]] of an object is the sum of the absorption cross section and the  [[scattering cross section]]. For a medium consisting of a [[dispersion]] of absorbing objects through  which radiation propagates, the [[volume absorption coefficient]] (units: m<sup>2</sup>m<sup>&minus;3</sup> or m<sup>&minus;1</sup>) at a given  location in the medium is the sum of the [[absorption]] cross sections of all the objects in a unit  volume centered at that location.</div><br/> </div>
</div>
 
{{TermIndex}}
{{TermFooter}}
 
[[Category:Terms_A]]

Latest revision as of 20:51, 13 January 2024

The area that, when multiplied by the irradiance of electromagnetic waves incident on an object, gives the radiant flux absorbed and dissipated by the object. Customary usage in radar describes the absorption cross section of an object as the area that, when multiplied by the power density of incident plane-wave radiation, gives the power absorbed and dissipated by the object.

The extinction cross section of an object is the sum of the absorption cross section and the scattering cross section. For a medium consisting of a dispersion of absorbing objects through which radiation propagates, the volume absorption coefficient (units: m2m-3 or m-1) at a given location in the medium is the sum of the absorption cross sections of all the objects in a unit volume centered at that location.


Copyright 2024 American Meteorological Society (AMS). For permission to reuse any portion of this work, please contact permissions@ametsoc.org. Any use of material in this work that is determined to be “fair use” under Section 107 of the U.S. Copyright Act (17 U.S. Code § 107) or that satisfies the conditions specified in Section 108 of the U.S.Copyright Act (17 USC § 108) does not require AMS’s permission. Republication, systematic reproduction, posting in electronic form, such as on a website or in a searchable database, or other uses of this material, except as exempted by the above statement, require written permission or a license from AMS. Additional details are provided in the AMS Copyright Policy statement.