Difference between revisions of "Air-kerma rate constant"

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A characteristic constant for a radionuclide, which is defined in terms of an ideal point source, as <math>  \Gamma _\delta =</math> <math>\frac{\iota^2\ \dot{K}_\delta}{A} </math> , where <math> \dot{K}_\delta</math>is the air-kerma rate due to photons (gamma and x rays) of energy greater than δ at a distance <math>\iota</math> in a vacuum from a point source of the radionuclide of activity A. (Adapted from [[ICRP Publication 107]])
A characteristic constant for a radionuclide, which is defined in terms of an ideal point source, as <math>  \Gamma _\delta =</math> <math>\frac{\iota^2\ \dot{K}_\delta}{A} </math> , where <math> \dot{K}_\delta</math>is the air-kerma rate due to photons (gamma and x rays) of energy greater than δ at a distance <math>\iota</math> in a vacuum from a point source of the radionuclide of activity A.(adaoted from [[ICRP Publication 107]])
 
  
''[[ICRP Glossary]] entry - 22 February 2019''
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''ICRP Glossary entry - 22 February 2019''
  
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[http://www.icrp.org/publication.asp?id=ICRP%20Publication%20107 '''ICRP''' '''''Publication 107'''''] Glossary (Ann. ICRP 38(3), 2008)
 
 
 
<blockquote>This constant, a characteristic of a radionuclide, is defined in terms of an ideal point source, as <math>  \Gamma _\delta =</math> <math>\frac{\iota^2\ \dot{K}_\delta}{A} </math> , where <math> \dot{K}_\delta</math> is the air-kerma rate due to photons (gamma and x rays) of energy greater than δ at a distance l in a vacuum from a point source of the radionuclide of activity A.</blockquote>
 
 
 
 
 
 
 
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Latest revision as of 17:31, 12 September 2019

A characteristic constant for a radionuclide, which is defined in terms of an ideal point source, as [math] \Gamma _\delta =[/math] [math]\frac{\iota^2\ \dot{K}_\delta}{A} [/math] , where [math] \dot{K}_\delta[/math]is the air-kerma rate due to photons (gamma and x rays) of energy greater than δ at a distance [math]\iota[/math] in a vacuum from a point source of the radionuclide of activity A. (Adapted from ICRP Publication 107)

ICRP Glossary entry - 22 February 2019


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