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球形体中α粒子的吸收分数。

Absorbed fractions for alpha particles in ellipsoidal volumes.

机构信息

Section of Radiological Sciences, Department Biomedical Sciences and of Morphologic and Functional Imaging, University of Messina, Italy.

出版信息

Phys Med Biol. 2013 Aug 21;58(16):5449-59. doi: 10.1088/0031-9155/58/16/5449. Epub 2013 Jul 23.

Abstract

Internal dosimetry of alpha particles is gaining attention due to the increasing applications in cancer treatment and also for the assessment of environmental contamination from radionuclides. We developed a Monte Carlo simulation in GEANT4 in order to calculate the absorbed fractions for monoenergetic alpha particles in the energy interval between 0.1 and 10 MeV, uniformly distributed in ellipsoids made of soft tissue. For each volume, we simulated a spherical shape, three oblate and three prolate ellipsoids, and one scalene shape. For each energy and for every geometrical configuration, an analytical relationship between the absorbed fraction and a 'generalized radius' was found; and the dependence of the fit parameters on the alpha energy is discussed and fitted by parametric functions. With the proposed formulation, the absorbed fraction for alpha particles in the energy range explored can be calculated for volumes and for ellipsoidal shapes of practical interest. This method can be applied to the evaluation of absorbed fraction from alpha-emitting radionuclides. The contribution to the deposited energy coming from electron and photon emissions can be accounted for exploiting the specific formulations previously introduced. As an example of application, the dosimetry of (213)Bi and its decay chain in ellipsoids is reported.

摘要

由于在癌症治疗中的应用不断增加,以及用于评估放射性核素对环境的污染,α粒子的内剂量测定受到了关注。我们在 GEANT4 中开发了一个蒙特卡罗模拟,以便计算 0.1 到 10 MeV 能量范围内均匀分布在软组织制成的椭球中的单能α粒子的吸收分数。对于每个体积,我们模拟了一个球形、三个扁长形和三个长圆形椭球,以及一个不等边三角形。对于每种能量和每个几何构型,我们都发现了吸收分数与“广义半径”之间的解析关系;并讨论了拟合参数对α能量的依赖性,并通过参数函数进行拟合。通过提出的公式,可以为所研究能量范围内的α粒子在实际感兴趣的体积和椭球形状上计算吸收分数。该方法可用于评估α发射放射性核素的吸收分数。可以通过利用先前引入的特定公式来考虑来自电子和光子发射的沉积能量的贡献。作为应用示例,报告了在椭球中(213)Bi 及其衰变链的剂量学。

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