Why does the effectiveness of low-Z shielding increase with photon energy?

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Discussion Overview

The discussion revolves around the effectiveness of low-Z (low atomic number) materials, specifically concrete, as shielding against photon radiation at varying energy levels. Participants explore the reasons behind the differing shielding requirements for photon energies of 200 keV and 500 keV, focusing on interactions such as the Compton Effect and the properties of materials like lead and concrete.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • One participant notes that less concrete is needed to achieve the same lead equivalent for higher photon energies, specifically 500 keV compared to 200 keV.
  • Another participant suggests that for low-Z materials, higher energy photons primarily interact through the Compton Effect, which is independent of atomic number.
  • A different participant questions the assertion regarding the concrete-to-lead ratio and requests calculations or data to support it, mentioning the mass attenuation coefficient behavior with gamma energy.
  • One participant references an article discussing shielding ratios in PET departments, highlighting a significant difference in lead/concrete ratios for different photon energies.
  • Another participant emphasizes that the properties of lead, particularly its absorption characteristics, play a crucial role in the effectiveness of shielding at various photon energies.
  • It is mentioned that lead has an elemental absorption edge at around 88 keV, affecting its cross-section for photon interactions as energy increases.

Areas of Agreement / Disagreement

Participants express differing views on the reasons behind the effectiveness of low-Z shielding at different photon energies, with no consensus reached on the underlying mechanisms or the implications of the data presented.

Contextual Notes

Participants reference specific articles and data sources to support their claims, but the discussion includes unresolved questions about the calculations and the implications of the mass attenuation coefficients.

taffer33
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Concrete for example - you need less concrete to obtain the same lead equivalent for photon energy 500 keV than for 200 keV. What is the reason for this?
 
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Ok, I did some thinking ;) Is it because for low Z materials, photons with higher energy interacts with absorber almost by Compton Effect only? And Compton is independent of atomic number.
 
Can one show some calculations or data to support the assertion that "you need less concrete to obtain the same lead equivalent for photon energy 500 keV than for 200 keV." The mass attenuation coefficient continually decreases as a function of gamma energy, although the mass energy-absorption coefficient increases slightly between 0.2 to 0.5 MeV. But this is misleading, since the 500 keV gamma will scatter to a lower energy, and that photon will scatter, and so on.

https://physics.nist.gov/PhysRefData/XrayMassCoef/ComTab/concrete.html
 
Last edited:
https://archive.org/details/jresv38n6p665
it's in this article for example

I asked this question as I was reading about shieldings in PET departments, where they suggest lead/concrete ratio 12-15, while ratio for 150 keV X-Ray is 80... (These are example regulations from my country).
 
taffer33 said:
https://archive.org/details/jresv38n6p665
it's in this article for example

I asked this question as I was reading about shieldings in PET departments, where they suggest lead/concrete ratio 12-15, while ratio for 150 keV X-Ray is 80... (These are example regulations from my country).
It's a property of lead rather than a property of the concrete.
Have a look at the cross-section per unit mass of lead below, and compare it to the same for concrete:

z82.gif


concrete.gif


Lead has an elemental absorption edge at around 88keV, so the cross-section for lead is massively increased when the photon energy, as the photon energy is further increased, the photo-ionisation cross-section due to that particular energy-level decreases, becoming more comparable to that of the concrete.
 

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