The Study of a New Efficient Monte Carlo Method for Deep-Penetration Transport

IF 0.4 Q4 NUCLEAR SCIENCE & TECHNOLOGY Journal of Nuclear Fuel Cycle and Waste Technology Pub Date : 2022-08-08 DOI:10.1115/icone29-92621
Tao Zhang, Zhihong Liu, D. She, Jingxia Zhao
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Abstract

Comparing with deterministic methods, Monte Carlo method has high precision but huge time-consuming when using for shielding design. For real deep-penetration problems, a series of variance reduction methods have been proposed and applied in related software (e.g. MCMP, SERPENT) in recent decades to overcome the drawbacks of Monte Carlo method. However, these methods still have troubles, such as the selection of correction factors and function model in biasing method. The important region division method also has time and memory consuming issues in complicated models. At present, the Consistent Adjoint-Driven Importance Sampling (CADIS) and Forward-Weighted CADIS (FW-CADIS) methods are implemented well in deeply penetrating problems. This paper presents a new efficient Monte Carlo method to solve deep-penetration problems. Contrary to traditional Monte Carlo methods, in this method, the particle trajectories that contributes to the tallies most are first determined, then the occurrence probability of the corresponding trajectory is calculated and counted. The pre-determined tracks are obtained through a serious of geometric transformations from standard tracks generated in a simple medium. The geometric transformations of tracks include rotation and stretching/shortening. Moreover, the weight correction is performed to assure the weight is unbiased. Preliminary numerical results on monolayer medium demonstrate that this method can significantly reduce calculation consumptions while retaining decent accuracies.
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一种新的有效的深穿透输运蒙特卡罗方法研究
与确定性方法相比,蒙特卡罗方法在屏蔽设计中精度高,但耗时大。对于真实的深度穿透问题,近几十年来提出了一系列方差缩减方法,并在相关软件(如MCMP、SERPENT)中得到了应用,以克服蒙特卡罗方法的缺点。然而,这些方法仍然存在校正因子的选择和偏置方法中函数模型的选择等问题。在复杂的模型中,重要的区域划分方法也存在时间和内存消耗问题。目前,一致伴随驱动重要抽样(CADIS)和前向加权重要抽样(FW-CADIS)方法在深度穿透问题中实现得很好。提出了一种新的求解深穿透问题的蒙特卡罗方法。与传统的蒙特卡罗方法不同,该方法首先确定对计数贡献最大的粒子轨迹,然后计算和计数相应轨迹的出现概率。预先确定的轨迹是由在简单介质中生成的标准轨迹经过一系列几何变换得到的。轨迹的几何变换包括旋转和拉伸/缩短。此外,还进行了权重校正,以保证权重的无偏性。在单层介质上的初步数值结果表明,该方法在保持较好的精度的同时,大大减少了计算量。
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来源期刊
CiteScore
0.80
自引率
25.00%
发文量
35
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