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Neutron Flux Distribution Calculation for Various Spatial Mesh of Finite Slab Geometry using One-Dimensional Diffusion Equation

机译:一维扩散方程的有限板几何各种空间网格的中子磁通分布计算

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One of the crucial problems of the nuclear reactor core is to predict the distribution of neutron flux. Neutron diffusion equation is widely used as an approximation to solve the neutron transport problem. In this study, neutron flux distribution with variation of spatial mesh in the finite slab geometry using one-dimensional diffusion equation has been evaluated. It provides a simple example of a slab geometry reactor design for fixed diameters, but the spatial meshes are varied in all region. The computation procedures to calculate the neutron flux distribution are conducted as follows: The boundary conditions of initial neutron source and neutron flux are determined. Macroscopic cross section of Uranium is regulated in homogeneous region and taken from the reference. The diffusion coefficient is arranged as fixed value. Furthermore, evaluation of numerical neutron flux value was carried out using the Jacobi method. The results show that with increasing spatial mesh, the neutron flux will decrease, but the neutron flux distribution pattern remained the same.
机译:核反应堆核心的关键问题是预测中子通量的分布。中子扩散方程被广泛用作解决中子传输问题的近似。在该研究中,已经评估了使用一维扩散方程的有限板几何中的空间网格变化的中子磁通分布。它提供了一个用于固定直径的板坯几何反应器设计的简单示例,但是空间网格在所有区域中变化。计算中子磁通量分布的计算程序如下进行:确定初始中子源和中子磁通的边界条件。铀的宏观横截面在均相区域中调节并从参考文献中取出。扩散系数被布置为固定值。此外,使用Jacobi方法进行数值中子磁通值的评估。结果表明,随着空间网的增加,中子磁通量会降低,但中子磁通量分布图案保持不变。

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