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中子慢化积分方程的数值解
引用本文:胡理清,陈文韬.中子慢化积分方程的数值解[J].计算物理,1985,2(1):76-82.
作者姓名:胡理清  陈文韬
作者单位:北京核工程研究设计院
摘    要:本文对同心环几何条件,用Lobatto求积公式近似求解了中子慢化积分方程,得到了比较精确的超热能谱,并由此算出了共振积分。用逐步递推方法计算慢化源,用予制的Pij表内插求首次碰撞几率,大量节省了机器时间。同时,本文用多能级公式计算235U、239Pu核的共振截面,从而使共振峰间的重叠和干涉也得到了考虑。用文献提供的模型做了校核计算,取得比较满意的结果。

收稿时间:1984-06-21
修稿时间:1984-09-17

THE NUMARICAL SOLUTON OF NEUTRON MODERATING LNTEGRAL EQUATION
Hu Li-qing,Chen Wen-tao.THE NUMARICAL SOLUTON OF NEUTRON MODERATING LNTEGRAL EQUATION[J].Chinese Journal of Computational Physics,1985,2(1):76-82.
Authors:Hu Li-qing  Chen Wen-tao
Institution:Bijing Institute of Nuclear Engineering
Abstract:For multi-region co-centre cylinder cell the numaricll solution of neutron moderating integral equation is a approximate solution using Lobatto quatrature formula. It can get more accurate epithermal energy spectrum, therefore resonance integral, group cross-section and self-shielding factor of resonance as well.Using the method of step by step recurrece to calculate moderating souece and the premade table of Pij to interpolate collision probability, a great deal of computing time could be saved. In this paper resonance cross-section for 235U, 239Pu were calculated using multi-level formula so as to consider interference and overlap ping effect between resonances.A check calculation has been made based on the model provided by Ref.7]and the both results agree well eath other.
Keywords:
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