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任意射野形状的电子束深度剂量曲线及输出因子的计算。

Calculation of electron beam depth-dose curves and output factors for arbitrary field shapes.

作者信息

Bruinvis I A, Mathol W A

机构信息

Radiotherapy Department, The Netherlands Cancer Institute (Antoni van Leeuwenhoekhuis), Amsterdam.

出版信息

Radiother Oncol. 1988 Apr;11(4):395-404. doi: 10.1016/0167-8140(88)90211-3.

Abstract

A previously presented method to calculate depth-dose curves and output factors for arbitrarily shaped electron beams is evaluated. The method employs a Gaussian pencil model for direct incident and applicator scattered electrons; the parameter values are derived from measured central axis depth-dose distributions. In addition, an empirical model is used to compute the dose due to electrons scattered by field-defining frames. In this way, the properties of the clinical electron beams are taken into account. In this paper, calculations and measurements for electron beams with energies between 6 and 20 MeV, treatment field dimensions between 3 and 14 cm, and various applicator sizes are compared. The results demonstrate the importance of irregular field dose calculations and the scope of the present method. Agreement better than 3% in dose and 0.2 cm in depth is achieved. For electron beams without applicators, the calculations show the same accuracy. Another method in electron treatment planning that derives values for the radial width parameter of the pencil beam from measured broad beam profiles is also investigated. This method gives good results for dose calculations in beams without applicator scatter. It should be used with care, however, for beams that contain such a scatter component. When electrons scattered by the applicator walls and field-defining frames are neglected, differences between measured and calculated dose up to 8% are found.

摘要

对一种先前提出的用于计算任意形状电子束深度剂量曲线和输出因子的方法进行了评估。该方法采用高斯笔形束模型来处理直接入射电子和施源器散射电子;参数值从测量得到的中心轴深度剂量分布中推导得出。此外,还使用了一个经验模型来计算由射野定义框架散射的电子所产生的剂量。通过这种方式,临床电子束的特性得以考虑在内。在本文中,对能量在6至20兆电子伏之间、治疗射野尺寸在3至14厘米之间以及各种施源器尺寸的电子束进行了计算与测量对比。结果表明了不规则射野剂量计算的重要性以及本方法的适用范围。剂量方面的一致性优于3%,深度方面的一致性优于0.2厘米。对于无施源器的电子束,计算结果显示出相同的精度。还研究了电子治疗计划中的另一种方法,该方法从测量得到的宽束轮廓中推导笔形束径向宽度参数的值。这种方法在无施源器散射的电子束剂量计算中能给出良好结果。然而,对于包含此类散射成分的电子束,使用时应谨慎。当忽略施源器壁和射野定义框架散射的电子时,会发现测量剂量与计算剂量之间的差异高达8%。

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