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Monte Carlo Fission Matrix Acceleration Method with Limited Inner Iteration

机译:内迭代有限的蒙特卡洛裂变矩阵加速方法

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摘要

We propose a modified method to improve the stability of the Monte Carlo fission matrix acceleration (FM) method. In the existing FM method, the weights of fission neutrons are adjusted by the fundamental-mode eigenvector of the fission matrix, which can be calculated by power iteration (PI). In this paper, the PI procedure to calculate the fundamental-mode eigenvector of the fission matrix in each cycle is called the inner iteration to distinguish it from the Monte Carlo iteration cycles. In our proposed method, the fission source distribution tallied during the Monte Carlo simulation is taken as the initial vector for the inner iteration. The weights of the fission neutrons are not adjusted by the fundamental-mode eigenvector of the fission matrix but by the vector obtained with only a few inner iteration steps. We call the proposed method the Monte Carlo fission matrix acceleration method with limited inner iteration (FM_lii). The FM_lii method possesses the following properties: It is more stable than the existing fission matrix acceleration method, and it preserves considerable acceleration efficiency. Moreover, we analyze the stability property of the proposed method for the case of two weakly coupled fissile arrays. A number of numerical tests for practical large-scale, loosely coupled systems are presented that demonstrate the theoretical analysis and efficiency of our scheme.
机译:我们提出一种改进的方法来提高蒙特卡洛裂变矩阵加速度(FM)方法的稳定性。在现有的调频方法中,裂变中子的权重是通过裂变矩阵的基模本征向量来调整的,该向量可以通过功率迭代(PI)来计算。在本文中,用于计算每个周期中裂变矩阵的基本模式特征向量的PI程序称为内部迭代,以将其与蒙特卡洛迭代周期区分开。在我们提出的方法中,将在蒙特卡罗模拟过程中计算出的裂变源分布作为内部迭代的初始向量。裂变中子的权重不是通过裂变矩阵的基模本征矢量来调整,而是通过仅用几个内部迭代步骤获得的矢量来调整。我们将所提出的方法称为有限内部迭代(FM_lii)的蒙特卡洛裂变矩阵加速方法。 FM_lii方法具有以下特性:它比现有的裂变矩阵加速方法更稳定,并且保留了相当大的加速效率。此外,我们分析了该方法在两个弱耦合裂变阵列情况下的稳定性。提出了许多用于实际的大规模,松散耦合系统的数值测试,证明了我们的方案的理论分析和效率。

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  • 来源
    《Nuclear science and engineering》 |2015年第2期|199-208|共10页
  • 作者单位

    Institute of Applied Physics and Computational Mathematics of Beijing No. 2 Fenghao Donglu, Haidian District, Beijing 100094, China;

    Institute of Applied Physics and Computational Mathematics of Beijing No. 2 Fenghao Donglu, Haidian District, Beijing 100094, China;

    Institute of Applied Physics and Computational Mathematics of Beijing No. 2 Fenghao Donglu, Haidian District, Beijing 100094, China;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
  • 原文格式 PDF
  • 正文语种 eng
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