Calculating exposure / dose from cross sections

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Interaction cross sections are essential for calculating dose rates and exposure rates from a monoenergetic photon beam. The dose rate to tissue can be determined using the equation involving mass energy absorption coefficients, while the exposure rate is calculated using a similar approach for air. It's crucial to consider that some radiation may pass through the tissue without interacting, necessitating the use of Monte Carlo simulations to accurately track radiation interactions and total radiation passing through a volume. The focus is on the radiation absorbed, which is the portion that interacts with the matter in the volume. Understanding these calculations is vital for accurate radiation dose assessments.
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Given a monoenergetic beam of photons, how are the interaction cross sections used to calculate a) the dose rate to a small volume of tissue, and b) the exposure rate.

I assume this question references the below equations:

<br /> \dot{D} = \theta ( \frac{μ}{ρ} )_{med} * E_{ab}

<br /> \dot{X} = \theta ( \frac{μ}{ρ} )_{air} * E_{γ}
 
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Does one have a textbook from which equations were taken.

In looking at dose and exposure, one must keep in mind that the some radiation passes through a volume without reacting. One would use a Monte Carlo code to track the radiation through a volume and count the interactions in the volume as well as the total radiation passing through.

One is interested in the radiation absorbed, i.e., the radiation that interacts with the matter in the volume.
 
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