2015
DOI: 10.1016/j.radphyschem.2014.10.008
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On the definition of absorbed dose

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Cited by 5 publications
(8 citation statements)
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“…Q nucl refers to the average Q-value of transmutation reactions which take place in water and start with a single primary proton. 16 The integral over the dose distribution D w,spot (x, y, z) of an individual spot is rewritten in the following form…”
Section: Consistency Of the Energy Balancementioning
confidence: 99%
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“…Q nucl refers to the average Q-value of transmutation reactions which take place in water and start with a single primary proton. 16 The integral over the dose distribution D w,spot (x, y, z) of an individual spot is rewritten in the following form…”
Section: Consistency Of the Energy Balancementioning
confidence: 99%
“…The Q-value of reactions for the break-up of 16 O was calculated based on the scored MC results. The role of the scored proton ejectiles is ambiguous, because they might also result from elastic and inelastic nuclear reactions including those from 1 H. Hence, the relative number of secondary protons from transmutations and the relative number of 16 O atoms,which experienced break-up,was calculated from the other generated isotopes assuming conservation of the number of protons and neutrons. Q nucl was calculated as the difference of the mass excess of 16 O and the generated isotopes, which were weighted by their production rate.…”
Section: Simulation Of the Neutral Escape Neutron Dose Equivalent And...mentioning
confidence: 99%
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“…Assume that on the average n photons per unit area hit the water surface and that the photons are distributed at random and that the positions of different photons are statistically independent. The expected value of the dose at a point at the z -axis at depth z will then be If we use the pencil beam formula from [ 5 ] and neglect the scatter component and let the radius of the small volume used to define absorbed dose be r 0 [ 6 ], then …”
mentioning
confidence: 99%
“…If a ( z ) at 5 cm depth is taken to be a (0.05) = 659 m −1 [ 5 ] and r 0 = 2 · 10 −9 m [ 6 ] and n = 2 · 10 15 m −2 , corresponding to 2 Gy, then the relative standard deviation caused by the random variation of the photons can be calculated. The result is less than 10 −4 , which is several orders of magnitude smaller than the variations described by Wiklund et al…”
mentioning
confidence: 99%