多组分分离的Cohen径向平均丰度方程的数值求解
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摘要
文章给出了数值求解多组分分离时的Cohen径向平均丰度方程的方法,通过Xe分离和CrO_2 F_2的分离算例对方法的有效性进行了验证,结果表明方法收敛很快,计算费时很少。分离的结果揭示在大分离系数下,由各组分间分离计算出的所谓单位质量差全分离系数γ_0不相同,即关系式γ_(ij)=γ_0~(M_j-M_i)不再成立。但对大多数离心机,γ_0<1.5,该关系式仍然是可以使用的。
A numerical method for the solution of the Cohen's radially averaged concentration equation is presented in the case of multi-isotope separation.The applicability of the method is verified through two cases of separation,Xe and CrO_2 F_2,and the results show that the convergence is fast and little time is consumed.The separation results demonstrate that in the case of large separation factors,the overall separation factors γ_0 of unit mass difference are not equal,which are calculated by using the separation between different components.This means that the relationship γ_(ij)=γ_0~(M_j-M_i) no longer holds.However,for most centrifuges,γ_0<1.5,this relationship can still be employed.
引文
[1]曾实.一种数值求解Cohen径向平均丰度方程的方法.清华大学工程物理系技术物理研究所报告.2014.
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