节点文献
基于对称性原理的二维六角形几何多群解析节块法
AN TWO DIMENSIONAL ANALYTICAL NODAL METHOD OF MULTIGROUP DIFFUSION EQUATION IN HEXAGONAL GEOMETRY BASED ON SYMMETRIC GROUPS THEOR
【摘要】 通过寻找二维亥姆霍兹方程解析试验解的方式来求解六角形几何多群中子扩散方程,并利用对称性原理和群论确定节块内的中子通量分布。和普通先进节块法不同的是求解过程不采用横向积分技术,节块之间同时采用偏流和偏流矩相耦合,且得到的解在节块内任意点上都满足扩散方程。对基准题的校核计算表明,组件最大功率误差均小于1%。
【Abstract】 Based on analytical representation of nodal flux distribution and symmetric groups theory of regular 2 D hexagon, a new efficient nodal method is developed for the solution of multigroup neutron diffusion equation in hexagonal geometry without resorting to the traverse integration technique. Differing from the commonly used surface average partial current nodal coupling method, nodes are coupled with partial current first moment as well as surface average partial current.An experimental code GTDIF H has been developed based on the proposed model. The dramatic efficiency and accuracy of proposed method is well demonstrated by the numerical results of benchmark problems.
【Key words】 symmetric groups diffusion equation numerical solutions analytic;
- 【文献出处】 核科学与工程 ,CHINESE JOURNAL OF NUCLEAR SCIENCE AND ENGINEERING , 编辑部邮箱 ,1999年02期
- 【分类号】TL329.2
- 【被引频次】2
- 【下载频次】95