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Introduction to Health Physics: Fourth Edition - Ruang Baca FMIPA UB

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INTERACTION OF RADIATION WITH M ATTER 181<br />

where the three right-hand terms are the attenuation coefficients for the pho<strong>to</strong>electric<br />

effect, for Comp<strong>to</strong>n scattering, and for pair production, respectively. In computing<br />

attenuation of radiation for purposes of shielding design, the <strong>to</strong>tal attenuation<br />

coefficient as defined in Eq. (5.46) is used.<br />

Equation (5.46) gives the fraction of the energy in a beam that is removed, per<br />

unit absorber thickness. The fraction of the beam’s energy that is deposited in the<br />

absorber considers only the energy transferred <strong>to</strong> the absorber by the pho<strong>to</strong>electron,<br />

by the Comp<strong>to</strong>n electron, and by the electron pair. Energy carried away by<br />

the scattered pho<strong>to</strong>n in a Comp<strong>to</strong>n interaction and the energy carried off by the<br />

annihilation radiation after pair production is not included. The energy absorption<br />

coefficient, which is also called the true absorption coefficient, is given by<br />

<br />

hf − 1.02<br />

μe = μpe + μCe + μpp<br />

(5.47)<br />

hf<br />

and is used in the calculation of radiation dose. The <strong>to</strong>tal attenuation and true<br />

absorption coefficients for air are shown in Figure 5-20, and the energy absorption<br />

coefficients for water, air, compact bone, and muscle are listed in Table 5-4.<br />

NEUTRONS<br />

Production<br />

The most prolific source of neutrons is the nuclear reac<strong>to</strong>r. The splitting of a uranium<br />

or a plu<strong>to</strong>nium nucleus in a nuclear reac<strong>to</strong>r is accompanied by the emission of several<br />

Figure 5-20. Linear attenuation coefficients and absorption coefficients of air for gamma rays as a<br />

function of energy.

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