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首页> 外文期刊>Journal of Nuclear Science and Technology >MATRIX-TYPE MULTIPLE RECIPROCITY BOUNDARY ELEMENT METHOD FOR SOLVING THREE-DIMENSIONAL TWO-GROUP NEUTRON DIFFUSION EQUATIONS
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MATRIX-TYPE MULTIPLE RECIPROCITY BOUNDARY ELEMENT METHOD FOR SOLVING THREE-DIMENSIONAL TWO-GROUP NEUTRON DIFFUSION EQUATIONS

机译:求解二维两群中子扩散方程的矩阵型多重递归边界元方法

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摘要

The multiple reciprocity boundary element method has been applied to three-dimensional two-group neutron diffusion problems. A matrix-type boundary integral equation has been derived to solve the first and the second group neutron diffusion equations simultaneously. The matrix-type fundamental solutions used here satisfy the equation which has a point source term and is adjoint to the neutron diffusion equations. A multiple reciprocity method has been employed to transform the matrix-type domain integral related to the fission source into an equivalent boundary one. The higher order fundamental solutions required for this formulation are composed of a series of two types of analytic functions. The eigenvalue itself is also calculated using only boundary integrals. Three-dimensional test calculations indicate that the present method provides stable and accurate solutions for criticality problems. [References: 9]
机译:多重互易性边界元方法已经应用于三维二维中子扩散问题。导出了矩阵型边界积分方程,以同时求解第一组和第二组中子扩散方程。这里使用的矩阵型基本解满足具有点源项的方程,并且与中子扩散方程相伴。已采用多重互易方法将与裂变源有关的矩阵型域积分转换为等效边界。此公式所需的高阶基本解由一系列两种类型的解析函数组成。特征值本身也仅使用边界积分来计算。三维测试计算表明,本方法为关键问题提供了稳定而准确的解决方案。 [参考:9]

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