[1] 葛宝臻, 潘林超, 张福根, 等. 颗粒散射光能分布的反常移动及其对粒度分析的影响[J]. 光学学报, 2013, 33(6): 0629001.

    Ge Baozhen, Pan Linchao, Zhang Fugen, et al.. Abnormal moving of scattered energy distribution and its effect on particle size analysis[J]. Acta Optica Sinica, 2013, 33(6): 0629001.

[2] 郭露芳, 沈建琪. 相对折射率对前向散射粒度测试的影响[J]. 中国激光, 2016, 43(3): 0308004.

    Guo Lufang, Shen Jianqi. Dependence of forward light scattering particle size measurement on the relative refractive index[J]. Chinese J Lasers, 2016, 43(3): 0308004.

[3] Jones A R. Light scattering for particle characterization[J]. Progress in Energy and Combustion Science, 1999, 25(1): 1-53.

[4] Xu R L. Particle characterization: light scattering methods[M]. Dordrecht: Kluwer Academic Publishers, 2002: 151-159.

[5] Jillavenkatesa A, Dapkunas S J, Lum L H. Particle size characterization[Z]. U. S. Government Printing Office, 2001: 93-124.

[6] Doicu A, Wriedt T, Eremin Y A. Light scattering by systems of particles[M]. Heidelberg: Springer, 2006: 1-66.

[7] Kandlikar M, Ramachandranst G. Inverse methods for analysing aerosol spectrometry measurements: a critical review[J]. Journal of Aerosol Science, 1999, 30(4): 413-437.

[8] Shen J Q, Yu B, Wang H R, et al.. Smoothness-constrained projection method for particle analysis based on forward light scattering[J]. Applied Optics, 2008, 47(11): 1718-1728.

[9] Phillips D L. A technique for the numerical solution of certain integral equations of the first kind[J]. Journal of the ACM, 1962, 9(1): 84-97.

[10] Twomey S. On the numerical solution of Fredholm integral equations of the first kind by the inversion of the linear system produced by quadrature[J]. Journal of the ACM, 1963, 10(1): 97-101.

[11] Eldén L. A note on the computation of the generalized cross-validation function for ill-conditioned least square problems[J]. BIT Numerical Mathematics, 1984, 24(4): 467-472.

[12] Hansen P C. Truncated singular value decomposition solutions to discrete ill-posed problems with ill-determined numerical rank[J]. SIAM Journal on Scientific and Statistical Computing, 1990, 11(3): 503-518.

[13] Hansen P C. Analysis of discrete ill-posed problems by means of the L-curve[J]. SIAM Review, 1992, 34(4): 561-580.

[14] Hansen P C. The L-curve and its use in the numerical treatment of inverse problems[J]. WIT, 2001: 119-142.

[15] Zhu X, Shen J, Liu W, et al.. Nonnegative least-squares truncated singular value decomposition to particle size distribution inversion from dynamic light scattering data[J]. Applied Optics, 2010, 49(34): 6591-6596.

[16] Yanai H, Takeuchi K, Takane Y. Projection matrices, generalized inverse matrices, and singular value decomposition[M]. New York: Springer, 2011: 125-148.

[17] Tikhonov A N, Aresenin V Y. Solutions of ill-posed problems[M]. Washington DC: V. H. Winston, 1977.

[18] Calvettia D, Morigi S, Reichelc L, et al.. Tikhonov regularization and the L-curve for large discrete ill-posed problems[J]. Journal of Computational and Applied Mathematics, 2000, 123(1-2): 423-446.

[19] Lukas M A. Robust generalized cross-validation for choosing the regularization parameter[J]. Inverse Problems, 2006, 22(5): 1883-1902.

[20] Su M, Xu F, Cai X, et al.. Optimization of regularization parameter of inversion in particle sizing using light extinction method[J]. China Particuology, 2007, 5(4): 295-299.

[21] Fuhry M, Reichel L. A new Tikhonov regularization method[J]. Numerical Algorithms, 2012, 59(3): 433-445.

[22] Chahine M T. Determination of the temperature profile in an atmosphere from its outgoing radiance[J]. Journal of the Optical Society of America, 1968, 58(12): 1634-1637.

[23] Santer R, Herman M. Particle size distributions from forward scattered light using the Chahine inversion scheme[J]. Applied Optics, 1983, 22(15): 2294-2301.

[24] Ferri F, Bassini A, Paganini E. Modified version of the Chahine algorithm to invert spectral extinction data for particle sizing[J]. Applied Optics, 1995, 34(25): 5829-5839.

[25] Wang J, Xie S, Zhang Y, et al.. Improved projection algorithm to invert forward scattered light for particle sizing[J]. Applied Optics, 2001, 40(23): 3937-3945.

[26] Pedocchi F, Garcia M H. Noise-resolution trade-off in projection algorithms for laser diffraction particle sizing[J]. Applied Optics, 2006, 45(15): 3620-3628.

[27] Hu B, Shen J Q, Duan T X. Vector similarity measure for particle size analysis based on forward light scattering[J]. Applied Optics, 2015, 54(13): 3855-3862.

[28] Deza M M, Deza E. Encyclopedia of distances[M], Heidelberg: Springer, 2009: 94.

[29] 张宇, 刘雨东, 计钊. 向量相似度测度方法[J]. 声学技术, 2009, 28(4): 532-536.

    Zhang Yu, Liu Yudong, Ji Zhao. Vector similarity measurement method[J]. Technical Acoustics, 2009, 28(4): 532-536.

[30] 葛宝臻, 马云峰, 魏耀林. 求解粒子群粒度分布的改进Projection算法[J]. 光学 精密工程, 2012, 20(1): 197-203.

    Ge Baozhen, Ma Yunfeng, Wei Yaolin. Improved projection algorithm for measuring distribution of particle sizes[J]. Optics and Precision Engineering, 2012, 20(1): 197-203.