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Implementation of the modified power iteration method to two-group Monte Carlo eigenvalue problems

机译:改进的幂迭代方法对两组蒙特卡洛特征值问题的实现

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摘要

In nuclear engineering field, the Monte Carlo method has been used to solve the eigenvalue or criticality problem for many years. The theoretical basis for solving the eigenvalue problem is the power iteration method, which exhibits slow convergence when the dominance ratio of the system is close to one. To overcome this drawback, a modified power iteration method, which could compute the first two eigen-pairs at the same time, was proposed and its validity was exemplified for one-dimensional mono-energetic problems. In this paper, we implemented this method to one-dimensional two-group problems and proved its validity for these problems. This work indicates the capability of the modified power iteration method to solve practical multi-group or continuous energy problems.
机译:在核工程领域,多年来一直使用蒙特卡罗方法来解决特征值或临界问题。解决特征值问题的理论基础是幂迭代法,当系统的优势率接近1时,收敛速度较慢。为了克服这个缺点,提出了一种可以同时计算前两个特征对的改进的功率迭代方法,并以一维单能量问题为例,验证了其有效性。在本文中,我们将该方法应用于一维两类问题,并证明了其对这些问题的有效性。这项工作表明改进的功率迭代方法能够解决实际的多组或连续能量问题。

著录项

  • 来源
    《Annals of nuclear energy》 |2011年第4期|p.781-787|共7页
  • 作者

    Bo Shi; Bojan Petrovic;

  • 作者单位

    Nuclear and Radiological Engineering/Medical Physics Programs, George W. Woodruff School, Georgia Institute of Technology, 770 State St., Atlanta, GA 30332-0745, USA;

    Nuclear and Radiological Engineering/Medical Physics Programs, George W. Woodruff School, Georgia Institute of Technology, 770 State St., Atlanta, GA 30332-0745, USA;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    monte carlo; eigenvalue problems; power iteration method; dominance ratio;

    机译:蒙特卡洛;特征值问题;功率迭代法;优势率;

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