2021
DOI: 10.24018/ejphysics.2021.3.1.38
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Klein Nishina Differential Equation for the Selection of Radiation Shielding Material (C, AL, Fe, and Zn) on the Basis of Attenuation and Cross sectional Area

Abstract: On studying the Electronic and Atomic Cross sectional area for low atomic masses (Carbon, Aluminum, Iron and Zinc) using Klien-Nishina differential equation. The atomic cross section among these elements for same energy of incidence photon the atomic cross section area found on order of Carbon Aluminum Iron Zinc. This show with increasing atomic number and mass the cross section area of material goes increase. But the mass attenuation goes decrease with increasing in mass and number of materials made up of hig… Show more

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Cited by 6 publications
(4 citation statements)
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“…This finding contrasts with ECS, where the order was solely dictated by the incidence energy of photons. The comparison with previous work by Dhobi et al (2021) on the Klein Nishina differential equation for radiation shielding materials emphasizes the nuanced nature of these interactions. Furthermore, the TMCS values are observed to be greater than ECS.…”
Section: Total Mixture Cross Sectionmentioning
confidence: 66%
See 1 more Smart Citation
“…This finding contrasts with ECS, where the order was solely dictated by the incidence energy of photons. The comparison with previous work by Dhobi et al (2021) on the Klein Nishina differential equation for radiation shielding materials emphasizes the nuanced nature of these interactions. Furthermore, the TMCS values are observed to be greater than ECS.…”
Section: Total Mixture Cross Sectionmentioning
confidence: 66%
“…The scattering of the incident photon is characterized by an angle ΞΈ, which is determined by the Klein-Nishina differential cross-section equation. This equation, as outlined by Dhobi et al in 2021, provides a mathematical description of how the incident photon scatters at different angles, offering insights into the Compton scattering phenomenon at this specific photon energy (Dhobi et al, 2021):…”
Section: Methodsmentioning
confidence: 99%
“…As a result, this equation provides the mass attenuation coefficient, also known as the Compton mass attenuation coefficient, in terms of KN parameters. Where Z is the atomic number, A is the material's atomic mass, and N A is the Avogadro's number (6.02 Γ— 10 23 π‘Žπ‘‘π‘œπ‘š/ π‘šπ‘œπ‘™) [16]. 𝐸 = πœŽπ‘‡ 4 is the equation when the heat flux is replaced by the thermal radiation produced by the impact, where Οƒ = 5.6693 Γ— 10 βˆ’8 W/(m 2 .…”
Section: Scattering Of Free Electrons With Hydrogen Atoms In Proton E...mentioning
confidence: 99%
“…........................................................................ (10) Where, is the classical electron radius, Z is the nuclear charge of the target molecule, and [7].On putting the value of in we get, ................................................................. (11)Therefore, this equation gives mass attenuation coefficient in terms of KN parameters and known as Compton mass attenuation coefficient is provided by using . Where N A is the Avogadro's number , Z is the atomic number, and A is the material atomic mass[8].…”
mentioning
confidence: 99%