2006
DOI: 10.1088/0031-9155/51/12/n02
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A modified method of calculating the lateral build-up ratio for small electron fields

Abstract: This note outlines an improved method of calculating dose per monitor unit values for small electron fields using Khan's lateral build-up ratio (LBR). This modified method obtains the LBR directly from the ratio of measured, surface normalized, electron beam percentage depth dose curves. The LBR calculated using this modified method more accurately accounts for the change in lateral scatter with decreasing field size. The LBR is used along with Khan's dose per monitor unit formula to calculate dose per monitor… Show more

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Cited by 4 publications
(9 citation statements)
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“…where D is the dose, is the incidence fluence of the electron field at the phantom surface, R is radius of the cutout, R ∞ is the open field of the applicator, z is the depth of the measurement in the phantom relative to the surface, and E is energy of the electron beam. It is discussed by Khan et al 11 and Tyner et al 13 that the incident fluence of electrons is uniform in intensity and energy distribution inside the cutout regions at the surface of the phantom. Normalizing the depth dose curves at a depth between the surface and a depth of 2-3 mm removes the electron fluence dependence which simplifies Eq.…”
Section: Discussionmentioning
confidence: 99%
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“…where D is the dose, is the incidence fluence of the electron field at the phantom surface, R is radius of the cutout, R ∞ is the open field of the applicator, z is the depth of the measurement in the phantom relative to the surface, and E is energy of the electron beam. It is discussed by Khan et al 11 and Tyner et al 13 that the incident fluence of electrons is uniform in intensity and energy distribution inside the cutout regions at the surface of the phantom. Normalizing the depth dose curves at a depth between the surface and a depth of 2-3 mm removes the electron fluence dependence which simplifies Eq.…”
Section: Discussionmentioning
confidence: 99%
“…11,12 Khan et al 11 determined the LBR of an arbitrary circular cutout using its radius (R) and a lateral spread parameter [σ R (z)], which they assumed is independent of cutout size for a given energy and used the σ R (z) value of a 2.0 cm diameter circular cutout in their calculations. Tyner et al 13 determined the LBR values of an arbitrary cutout from interpolation of the measured PDD curves. Chow 14 employed Monte Carlo simulation to calculate the LBR and used the MC code to determine the PDD and dose per monitor unit of an irregular shaped cutout.…”
Section: Introductionmentioning
confidence: 99%
“…To calculate dose/MU at different depths for irregular fields using AF, CF and PDD data, the Fermi-Eyges theory 18 of small angle electron multiple Coulomb scattering ͑FE theory of MCS͒ was used to derive the nth root sector product method. The AFF, IFF, and LBR data were used in Tyner et al's method, 14 to calculate dose/MU for irregularly shaped fields.…”
Section: Methodsmentioning
confidence: 99%
“…where R 0 is the side of the reference square applicator, or is the radius of the reference circular applicator, and d 0 is the depth of normalization or fluence measurement in the phantom. Tyner et al 14 have defined the LBR, for a given electron beam of energy E, as the ratio of the depth dose for a circular field of radius R to the depth dose for a broad field of radius R ϱ , at depth z, which is given by…”
Section: Iia2 Definitions Of the Lbrmentioning
confidence: 99%
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