1998
DOI: 10.1088/0031-9155/43/6/029
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Application of the Monte Carlo integration (MCI) method for calculation of the anisotropy of brachytherapy sources

Abstract: Source anisotropy is a very important factor in the brachytherapy quality assurance of high-dose rate (HDR) 192Ir afterloading stepping sources. If anisotropy is not taken into account then doses received by a brachytherapy patient in certain directions can be in error by a clinically significant amount. Experimental measurements of anisotropy are very labour intensive. We have shown that within acceptable limits of accuracy, Monte Carlo integration (MCI) of a modified Sievert integral (3D generalization) can … Show more

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Cited by 21 publications
(15 citation statements)
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References 30 publications
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“…Additional MC calculations showed that this is due to the fact that in the simulation of Wang and Sloboda the extension of the nickel/ titanium wire was modeled as only 3 mm long, while in our simulation the wire was extended to its actual length. This observation is in agreement with Baltas et al 13 who investigated the influence of the source cable on the anisotropy calculations of the microSelectron HDR brachytherapy source.…”
Section: Anisotropy Functionssupporting
confidence: 92%
“…Additional MC calculations showed that this is due to the fact that in the simulation of Wang and Sloboda the extension of the nickel/ titanium wire was modeled as only 3 mm long, while in our simulation the wire was extended to its actual length. This observation is in agreement with Baltas et al 13 who investigated the influence of the source cable on the anisotropy calculations of the microSelectron HDR brachytherapy source.…”
Section: Anisotropy Functionssupporting
confidence: 92%
“…Two different MC simulation codes 20,11,16,[21][22][23] as well as the dose point kernel method 24 -27 were used for dose rate calculations of this study. The dose point kernel method, based on the experimentally derived Loevinger's equation that provides a reasonable evaluation of dose rate distribution at distances of clinical interest, was utilized for point as well as real cylindrical sources ͑using the MC integration method͒ 28 since it presents the advantage of extreme computational efficiency.…”
Section: Monte Carlo Calculationsmentioning
confidence: 99%
“…͑1͒. 11 The radioactive material was assumed to be uniformly distributed within the active core of the investigated source ((rЈ) ϭ1) and a large number N of random points were uniformly generated. The integral of Eq.…”
Section: B Calculation Of Geometry Factorsmentioning
confidence: 99%