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分层均匀假设求解源非均匀分布技术 被引量:1

Acquiring the nuclide distribution based on the hypothesis of layered uniform distribution
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摘要 定量分析放射性废物中的核素残留量可为放射性废物的分类、处理处置提供主要依据。本文采用分层均匀假设求解放射性核素分布权重的方法解决了废物样品中放射性核素的非均匀分布问题,为?能谱法定量分析放射性废物中核素残留量时的源峰探测效率计算提供了重要技术支撑。研究表明,通过两次测量、求解矩阵方程非负解获取样品中核素的大致分布是可行的。 Background: The running of the nuclear system would produce a mass of radioactive waste, and the nuclide residual in these radioactive waste had to be analyzed. Purpose: The aim is to provide a main support to solve the problem of waste classifying and disposal by the quantitative analysis of the nuclide residual in the radioactive waste by gamma-ray spectra. Methods: The nuclide distribution has been researched by solving the weighted factor in every layer based on the hypothesis of layered uniform distribution, which could provide an important support for the calculation of detecting efficiency. Results: The weighted factor in every layer was calculated based on the hypothesis of layered uniform distribution. The measurement results from two different orientations, and the more accurate efficiency of source-peak were acquired. Conclusion: The results show that it is feasible to acquire the nuclide distribution by two-time measurement and solving the non-negative result of the matrix equation.
出处 《核技术》 CAS CSCD 北大核心 2014年第2期57-61,共5页 Nuclear Techniques
关键词 放射性废物 残留量 分层均匀假设 Radioactive waste, Residual, Hypothesis of layered uniform distributionrl+ fin
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  • 1Vargas M J,Timon A F,Diaz N C.Monte Carlosimulation of the self-absorption corrections for naturalsamples in gamma-ray spectrometry[J].AppliedRadiation and Isotopes,2002,57(6):893-898.
  • 2Ewa I O B,Bodizs D,Czifrus Sz,et al.Monte Carlodetermination of full energy peak efficiency for a HPGedetector[J].Applied Radiation and Isotopes,2001,55(1):103-108.
  • 3孙苏亚,杨兴东,张佳静,陈成.一类线性方程组解的条件数估计[J].南京信息工程大学学报(自然科学版),2011,3(2):190-192. 被引量:2
  • 4韦孟伏,张连平,蒋国强,魏彦波,齐红莲,吴伦强,胡思得.γ辐射场探测特征γ全能峰绝对效率的Monte Carlo计算[J].核技术,2004,27(5):344-349. 被引量:6

二级参考文献9

  • 1Higham D J. Condition numbers and their condition numbers [ J ]. Linear Algebra Appl, 1995,214 : 193-213.
  • 2Geurts A J. A contribution to the theory of condition[ J ]. Numerische Mathematik, 1952,39 ( 1 ) : 85-96.
  • 3Demmel J W. On condition numbers and the distance to the nearest ill-posed problem [ J ]. Numerische Mathematik, 1987,51 ( 3 ) :251-289.
  • 4Wei Y M, Zhang N M. Condition number related with generalized inverse AT,S(2)and constrained linear systems [ J ]. Journal of Computational and Applied Mathematics, 2003,157( 1 ) :57-72.
  • 5Marshall A W, Olkin I. Inequalities:Theory of majorization and its applications [ M ]. New York: Academic Press, 1979.
  • 6Ellery S, Harvey I. Israel Nuclear Data Tables, 1970, A7:565-681
  • 7Veigele Wm J. Atomic Data Tables, 1973, 5:51-111
  • 8杨兴东,戴华.矩阵方程A^TXA=D的条件数与向后扰动分析[J].应用数学学报,2007,30(6):1086-1096. 被引量:7
  • 9杨兴东,黄卫红.Sylvester与Lyapunov方程向后误差分析[J].系统科学与数学,2008,28(5):524-534. 被引量:3

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