期刊文献+

加权非负最小二乘光子相关光谱纳米颗粒粒径反演方法 被引量:1

Photon Correlation Spectroscopy for Nano-particle Diameter Measurement with Weighted Nonnegative Least Squares
下载PDF
导出
摘要 为了降低采用光子相关光谱法进行纳米颗粒测量时噪音对颗粒粒径反演结果的影响,提出了一种基于加权非负最小二乘法的光子相关光谱纳米颗粒粒径计算方法.该方法以光子相关光谱自身作为权值,推导出反演算法的离散模型,避免了接近零点的测量数据波动对测量结果的影响.利用光子相关光谱纳米检测实验平台对90nm、190nm及混合的乳胶颗粒进行实验研究,并与传统非负最小二乘法反演结果进行了对比.60s测量时间的30次实验数据表明:对单峰颗粒群进行反演时,该方法多次测量结果与传统非负最小二乘法结果相近,但是多次重复测量的方差较小,证明该方法重复性较好;对多峰颗粒群进行反演时,该方法反演结果更接近颗粒的真实值,而非负最小二乘法其反演结果与真实值有较大偏离.在不同测量时间的实验数据表明:测量较短的情况下,该方法反演结果方差较小,能在更短的采样时间情况下,获得更准确的测量结果. To reduce the effect of noise on inversion result of grain diameter m nano-parume diameter measurement using photon correlation spectroscopy, a nano-particle diameter computing method is proposed based on photon correlation spectroscopy with nonnegative least squares. Photon correlation spectroscopy itself is as the weight to derive discrete model of inversion algorithm and avoid the influence of data fluctuation close to zero. The 90 nm, 190 nm and mixed latex particles are measured by the photon correlation spectroscopy equipment and compared with the traditional nonnegative least squares. The 30 experimental data in 60 seconds indicate that in the inversion of unimodal paticle group, the results of present method is close to traditional nonnegative least squares but variance of multiple repeated measurement is smaller which proves good repeatability of present method; in the inversion of multimodal particles, the results of present method are much closer to true values of diameters, however, the results of nonnegative least squares deviate more from true values. Experimental data of different measurement time show that in a short period of time, variance of present method is smaller and it can obtain more accurate results in a shorter period of time.
作者 单良 孔明
出处 《光子学报》 EI CAS CSCD 北大核心 2013年第6期684-687,共4页 Acta Photonica Sinica
基金 国家自然科学基金(No.60908039)资助
关键词 光子相关光谱法 非负最小二乘 加权 纳米颗粒粒径 Photon correlation spectroscopy Nonnegative Least Square (NNLS) Weighted Nano-particle diameter
  • 相关文献

参考文献13

二级参考文献147

共引文献63

同被引文献15

  • 1ZHU Xin-jun, SHEN Jin, SONG Li. Accurate retrieval of bimodal particle size distribution in dynamic light scattering[J]. IEEE Photonics Technology Letters, 2016, 28(3):311-314.
  • 2BALOG S, RODRIGUEZ-LORENZO L, MONNIER C A, et al. Characterizing nanoparticles in complex biological media and physiological fluids with depolarized dynamic light scattering[J]. Nanoscale, 2015, 7(14):5991-5997.
  • 3SCHATZEL K. Noise in photon correlation and photon structure functions[J]. Optica Acta:international Journal of Optics, 1983, 30(2):155-166.
  • 4SCHATZEL K, DREWEL M, STIMAC S.Photon correlation measurements at large lag times:improving statistical accuracy[J]. Journal of Modern Optics, 1988, 35(4):711-718.
  • 5SMART A E, EDWARDS R V, MEYER W V. Quantitative simulation of errors in correlation analysis[J]. Applied. Optics, 2001, 40(24):4064-4078.
  • 6YANG Hui, ZHENG Gang, Li Meng-chao. A discussion of noise in dynamic light scattering for particle sizing[J]. Particle and Particle System Characterization, 2008, 25(5-6):406-413.
  • 7SHEN Jin, THOMAS J C, ZHU Xin-jun,et al. Wavelet denoising experiments in dynamic light scattering[J]. Optics Express, 2011,19(13):12284-12290.
  • 8FUHRY M, REICHEL L. A new Tikhonov regularization method[J]. Numerical Algorithms, 2012, 59(3):433-445.
  • 9UBERA J V, AGUILAR J F, GALE D M. Reconstruction of particle-size distributions from light-scattering patterns using three inversion methods[J]. Applied Optics, 2007, 46(1):124-132.
  • 10WANG Ya-jing, SHEN Jin, LIU Wei.Non-negative constraint research of Tikhonov regularization inversion for dynamic light scattering[J]. Laser Physics, 2013, 23(8):187-215.

引证文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部