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消光测粒反演方法的正则化参数优化 被引量:2

The Optimization of Regularization Parameter of Inversion in Particle Sizing Using Light Extinction Method
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摘要 独立模式反演算法求解消光法颗粒粒径测量中病态反演问题,参数优化非常关键.研究了GCV准则和L曲线准则的参数优化性能,通过数值模拟和实测数据验证,讨论了上述准则在消光法测粒反演中的应用.表明它们均具有一定的数据误差自适应能力.结合Twomey-NNLS算法,对单峰分布颗粒系给出合理的反演结果. The regularization parameter plays an important role in the solution of ill-posed inverse problem for particle sizing techniques using light extinction method.Generalized Cross-validation and L-curve criteria,as parameter-choice methods,are discussed by combining with the Twomey-NNLS algorithm.With numerical simulation and experimental validation,they manifest rather sensitive response and smooth ability to data errors,and allow suitable inversed results for unimodal size distribution particle system.
出处 《过程工程学报》 CAS CSCD 北大核心 2006年第z2期364-367,共4页 The Chinese Journal of Process Engineering
基金 教育部留学回国人员科研启动基金资助项目 上海市教委青年基金资助项目(编号:04EC30)
关键词 应用光学 光散射 颗粒测量 反演算法 最优化 applied optics light dispersion particle sizing techniques inverse arithmetic optimization
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参考文献8

  • 1苏明旭,任宽芳,Grehan G,蔡小舒,Rozé C,Girasole T.光复散射对消光法粒径测量的影响:复散射模型与数值模拟[J].光学学报,2004,24(5):696-699. 被引量:25
  • 2徐峰,蔡小舒,苏明旭,赵志军,李俊峰.独立模式算法求解颗粒粒径分布的研究[J].中国激光,2004,31(2):223-228. 被引量:35
  • 3[3]Lawson C L,Hanson R J.Solving Least Squares Problems[M].New Jersey:Prentice-Hall Inc.,1974.158-169.
  • 4[4]Twomey S.Introduction to the Mathematics of Inversion in Remote Sensing and Indirect Measurement[M].New York:Dover Publications Inc.,1977.115-149.
  • 5[5]Tikhonov A N,Arsenin V Y.Solution of Ill-posed Problems[M].New York:John Wiley and Sons,1977.224-228.
  • 6[7]Brandolin A,Garcia-Rubio L H,Provder T,et al.Latex Particle Size Distribution from Turbidimetry Using Inversion Techniques[A].ACS Symposium Series[C].1990,472:21-33.
  • 7[8]Liu Y,Arnott W P,Hallett J.Particle Size Distribution Retrieval from Multispectral Optical Depth:Influence of Particle Nonsphericity and Refractive Index[J].J.Geophys.Res.,1999,104(D24):31,753-31,762.
  • 8[9]Hansen P C.Numerical Tools for Analysis and Solution of Fredholm Integral Equations of the First Kind[J].Inverse Problems,1992,8(6):849-872

二级参考文献16

  • 1郑刚,王乃宁,孙浩,虞先煌.用Powell法求颗粒尺寸分布[J].上海机械学院学报,1993,15(1):27-32. 被引量:2
  • 2H. C. van de Hulst. Light Scattering by Small Particles [M].New York: Dover Publications Inc..1981,103-111.
  • 3M. Kerker. The Scattering of Light and Other Electromagnetic Radiation [M]. New York: Academic Press. 1969. 3I~54.
  • 4顾冠亮 王乃宁.微小颗粒光散射的有关物理量的计算[J].上海机械学院学报,1984,6(4):21-32.
  • 5S. Twomey. Introduction to the Mathematics of Inversion in Remote Sensing and Indirect Measurement [M]. New York:Dover Publications Inc., 1977. 115-149.
  • 6Charles L. Lawson. Richard J. Hanson. Solving l,east Squares Problems [M]. New Jersey: Prentice-Hall Inc. , 1974. 158-169.
  • 7Gregory R. Markowski. Improving Twomey's algorithm for inversion of aerosol measurement data [J]. Aerosol Science and Technology, I987, 7:127-141.
  • 8A. Brandolin, L. H. Garcia-Rubio, Theodore Provder et al..Latex particle size distribution from turbidimetry using inversion techniques [C]. ACS Symposium Series. 1990. 472:21-33.
  • 9Cai X S, Wang N L. Determination of particle size distribution using the light extinction method. Advanced Powder.der Technol. , 1992, 3(3):153-162.
  • 10Czewinski M el al.. Light transmittance prediction under multiple-light scattering conditions. 1. Direct Problem:Hybrid-method approximation. Appl. Opt., 2001, 40(9) :1514-1524.

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