耦合光子电子输运问题的非均匀粗网格法

Dingkang Zhang, F. Rahnema
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引用次数: 7

摘要

针对非均质问题中纯光子或光子电子耦合输运问题,提出了一种蒙特卡罗/确定性粗网格混合输运方法(COMET-PE)。在两个高度程式化的二维基准问题中评估了该方法的准确性:(1)均匀矩形水影和(2)典型的二维垂直肺切片的异质性问题。结果发现,该方法产生的结果非常接近直接蒙特卡罗,计算效率显著提高(2-3个数量级)。在这两个测试问题中,纯光子输运情况下,COMET-PE与参考蒙特卡罗解的最大和平均能量沉积差异分别在2.0% ~ 2.4%和1.0% ~ 1.2%之间。耦合光子输运和电子输运的对应差异分别为1.1% ~ 2.2%和0.5% ~ 0.9%。COMET-PE在均匀问题和非均匀问题上的计算时间分别比EGSnrc短200倍和700倍以上。由此得出结论,新的入射通量响应展开法对于非均质组织中的能量沉积计算具有较高的精度和效率。
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A Heterogeneous Coarse Mesh Method for Coupled Photon Electron Transport Problems
A hybrid Monte Carlo/deterministic coarse mesh transport method (COMET-PE) has been developed for pure photon or coupled photon and electron transport in heterogeneous problems. The accuracy of the method was evaluated in two highly stylized 2D benchmark problems: (1) a homogeneous rectangular water phantom and (2) a heterogeneous problem that is typical of a 2D vertical slice of lung. It was found that the method produces results that are very close to those of direct Monte Carlo with significantly higher computational efficiency (2–3 orders of magnitude). In both test problems, the maximum and the average energy deposition differences between COMET-PE and the reference Monte Carlo solutions for the pure photon transport case ranged from 2.0%–2.4% and 1.0%–1.2%, respectively. The corresponding differences for the coupled photon and electron transport case ranged from 1.1%–2.2% and 0.5%–0.9%, respectively. The COMET-PE computation time was more than 200 and 700 times shorter than EGSnrc in the homogeneous and the heterogeneous problems, respectively. Therefore, it is concluded that the new incident flux response expansion method is highly accurate and efficient for energy deposition calculation in heterogeneous tissues.
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Transport Theory and Statistical Physics
Transport Theory and Statistical Physics 物理-物理:数学物理
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