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首页> 外文期刊>Annals of nuclear energy >Development and validation of the three-dimensional dynamic code―KIKO3D
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Development and validation of the three-dimensional dynamic code―KIKO3D

机译:三维动态代码KIKO3D的开发与验证

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A three-dimensional reactor dynamics program―KIKO3D―for coupled neutron kinetics and thermohydraulics calculation of VVER type pressurized water reactor cores has been developed and benchmarked. For solution of the time dependent neutronic equations, a nodal method was used. Concerning the geometry, the symmetries of the nodes, and the concrete form of the neutronic equations to be solved inside the nodes (transport or diffusion equation), the method is general enough, only the linear anisotropy of neutron flux on the node boundaries is utilized. Generalized response matrices for the time dependent problem are introduced which can be derived also from the response matrix of the stationary problem. The so obtained time dependent matrix equations show similar structure to the non-discretized equations. Therefore, the Improved Quasi Static factorization of the time dependent matrix equations can be carried out in the usual way, leading to the point kinetic and the shape function equations. In the KIKO3D code, this general nodal method was applied for the special case of rectangular and hexagonal homogenized nodes in which the diffusion equation is to be solved. In this special case, the traditional response matrices of the stationary problem and the generalized matrices necessary for the time dependent problem can be obtained by analytical formulas. The accuracy of the introduced approximations has been validated against rectangular and hexagonal benchmark problems.
机译:已经开发了一个三维反应堆动力学程序KIKO3D,用于VVER型压水堆堆芯的中子动力学和热工水力耦合计算。为了求解与时间有关的中子方程,使用了节点法。关于节点的几何形状,节点的对称性以及要在节点内部求解的中子方程的具体形式(传输或扩散方程),该方法足够通用,仅利用节点边界上中子通量的线性各向异性。引入了针对时间相关问题的通用响应矩阵,该矩阵也可以从平稳问题的响应矩阵中得出。如此获得的时间相关矩阵方程显示出与非离散方程相似的结构。因此,可以以通常的方式对时间相关矩阵方程进行改进的拟静态分解,从而得到点动力学方程和形状函数方程。在KIKO3D代码中,此通用节点方法适用于矩形和六边形均化节点的特殊情况,在该情况下需要求解扩散方程。在这种特殊情况下,可以通过解析公式获得平稳问题的传统响应矩阵和时变问题所需的广义矩阵。引入的近似值的准确性已针对矩形和六边形基准问题进行了验证。

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