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流动注射分析中试样分散的对流-扩散理论 被引量:1

Convection -Diffusion Theory of Sample Dispersion in Flow Injection Analysis System
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摘要 用两种方法求解适合于单一平直管道且无化学反应的流动注射分析(FIA)体系的对流-扩散方程,得到了描述塞状进样在管道中分散后的浓度分布公式,从而得到F曲线。讨论了反应管和采样管的内径和长度、流速和扩散系数对峰形和分散度的影响;采用数值法解出半峰宽与扩散系数的关系,提出了两种测定扩散系数的方法,为FIA体系的设计和指示物质、操作条件的选择提供了理论依据. Two methods were used to solve the convection-diffusion equation which appropriate to straight single-tube Flow Injection Analysis(FIA)system without chemical reaction,and the concentration distribution of the slug-injected sample after dispersing in the tube was obtained.F-Curve was thereby obtained.Effects of inner radius of tube,length ofreaction tube,length of sampling tube,flow rate and diffusion coefficient on peak shape anddispersion were discussed.The relationship between half peak width and diffusion coefficientwas solved by numerical method.Two methods to determine diffusion coefficient by FIA were suggested.This paper offered a theoretical guideline for design of FIA system,selection of indicator and operating condition.
作者 邹公伟 刘震
机构地区 南京大学化学系
出处 《高等学校化学学报》 SCIE EI CAS CSCD 北大核心 1995年第8期1186-1190,共5页 Chemical Journal of Chinese Universities
基金 国家自然科学基金
关键词 流动注射分析 试样分散 对流 扩散 FIA Flow injection analysis, Sample dispersion, Convection-diffusion
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同被引文献6

  • 1Ruzicka J,Hansen E H.Flow Injection Analysis[ M].New York:Wiley, 1981.
  • 2Ruzicka J,Hansen E H.Flow Injection Analysisf M] .2nd ed.NewYork: Wiley, 1988.
  • 3Li Yongsheng,Gao Xiufeng.Two new parameters-axial degree andradial dispersions intensity of the sample zone injected in flowinjection analysis [ J ]. Laboratory Robotics and Automation (Wiley& Sons),1996,8(6) :351-360.
  • 4Pardue H L. Kinetic treatment of unsegemented flow system : PartI . subjective and semiquantative evaluations of flow-injectionsystems with gradient cKamber [ J ]. Analytica Chimica Acta,1981,124(1):39-63.
  • 5李永生,赵博,孙旭辉.流动注射等离子体炬原子发射光谱峰宽定量法[J].光谱学与光谱分析,2009,29(9):2560-2564. 被引量:5
  • 6任杰,宋海华.流动注射分析原理及进展[J].天津化工,2003,17(2):22-25. 被引量:21

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