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Application of GRS method to evaluation of uncertainties of calculation parameters of perspective sodium-cooled fast reactor

机译:GRS法在透视冷却快速反应器的计算参数评价中的应用

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Evaluation of calculation errors due to uncertainties of neutron data and technological parameters (geometrical and material data) has become one of the important problems of reactor physics. The well-known approach to solve this problem is based on the use of sensitivity coefficients (e.g. Ref. [1]) of reactor calculation parameters of interest to the input data (neutron cross sections, geometrical and material data). The main advantage of this approach is that small computational times are necessary. On the other hand, there are certain drawbacks of the approach. Sensitivities are usually calculated by the first-order perturbation theory, so the linear approximation is applied. Furthermore, there should be used different types of the perturbation theory for different types of calculation parameters. The most commonly used type of the perturbation theory allows one to compute sensitivities of Keff. Other modifications of the theory are more difficult to implement and use in 3D calculations. It is particularly difficult to calculate sensitivities of spatially distributed calculation parameters like power density.
机译:由于中子数据的不确定性和技术参数(几何和材料数据)的计算误差评估已成为反应器物理学的重要问题之一。众所周知的解决方法是基于对输入数据感兴趣的电抗器计算参数的灵敏度系数(例如Ref.1])的使用基于输入数据(中子横截面,几何和材料数据)。这种方法的主要优点是小的计算时间是必要的。另一方面,这种方法存在一些缺点。敏感性通常通过一阶扰动理论来计算,因此施加线性近似。此外,对于不同类型的计算参数,应该使用不同类型的扰动理论。最常用的扰动理论类型允许人们计算Keff的敏感性。理论的其他修改更难以实现和在3D计算中使​​用。特别难以计算电力密度等空间分布计算参数的敏感性。

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