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COMPUTING ADJOINT-WEIGHTED PARAMETERS WITH REACTOR MONTE CARLO CODE RMC

机译:使用反应堆蒙特卡罗代码RMC计算加权参数

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In Monte Carlo simulations, many quantities are adjoint-weighted parameters including kinetic parameters and sensitivity coefficients. In this work, three algorithms based on the iterated fission probability (IFP) method, namely, the non-overlapping blocks algorithm, multiple overlapping blocks algorithm, superhistory algorithm, which are implemented in the Reactor Monte Carlo code RMC to compute adjoint-weighted kinetic parameters and eigenvalue sensitivity coefficients with regard to nuclear data, are investigated in terms of accuracy, efficiency, memory consumption, estimation of variance, etc. All the results computed by the three algorithms of RMC agree well with the MCNP6 results. The multiple overlapping blocks algorithm performs the most efficient calculations, however, it consumes the most memory and its computational time increases the most. The superhistory algorithm is as efficient as the non-overlapping blocks algorithm, however, both algorithms are less efficient than the multiple overlapping blocks algorithm by a factor of a block size. On the other hand, the non-overlapping blocks algorithm consumes less memory than the multiple overlapping blocks algorithm by a factor of a block size while the superhistory algorithm consumes the least memory. Additionally, all the three algorithms almost produce the same estimation of variance at the condition of same effective particle histories.
机译:在蒙特卡洛模拟中,许多量是伴随加权的参数,包括动力学参数和灵敏度系数。在这项工作中,基于反应裂变概率(IFP)方法的三种算法,即非重叠块算法,多个重叠块算法,超历史算法,在反应堆蒙特卡洛代码RMC中实现,以计算伴随加权动力学就准确性,效率,内存消耗,方差估计等方面,研究了有关核数据的参数和特征值敏感性系数。通过RMC的三种算法计算出的所有结果与MCNP6的结果非常吻合。多个重叠块算法执行最有效的计算,但是,它消耗最多的内存,并且其计算时间最多。超历史算法与非重叠块算法一样有效,但是,这两种算法的效率都比多重重叠块算法低了一个块大小。另一方面,非重叠块算法消耗的内存少于多个重叠块算法的块大小,而超历史算法消耗的内存最少。此外,在相同有效粒子历史的条件下,所有这三种算法几乎都会产生相同的方差估计。

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