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Improved inversion procedure for particle size distribution determination by photon correlation spectroscopy

机译:通过光子相关光谱法确定粒度分布的改进反演程序

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摘要

We propose a minimum variation of solution method to determine the optimal regularization parameter for singular value decomposition for obtaining the initial distribution for a Chahine iterative algorithm used to determine the particle size distribution from photon correlation spectroscopy data. We impose a nonnegativity constraint to make the initial distribution more realistic. The minimum variation of solution is a single constraint method and we show that a better regularization parameter may be obtained by increasing the discrimination between adjacent values. We developed the S-R curve method as a means of determining the modest iterative solution from the Chahine algorithm. The S-R curve method requires a smoothing operator. We have used simulated data to verify our new method and applied it to real data. Both simulated and experimental data show that the method works well and that the first derivative smoothing operator in the S-R curve gives the best results.
机译:我们提出了一种求解方法的最小变化量,用于确定奇异值分解的最佳正则化参数,以获得用于从光子相关光谱数据确定粒度分布的Chahine迭代算法的初始分布。我们强加非负约束以使初始分布更真实。解的最小变化量是一个单一约束方法,我们证明可以通过增加相邻值之间的区别来获得更好的正则化参数。我们开发了S-R曲线方法,作为从Chahine算法确定适度迭代解的一种方法。 S-R曲线方法需要平滑算子。我们已经使用模拟数据来验证我们的新方法并将其应用于实际数据。仿真和实验数据均表明该方法行之有效,并且S-R曲线中的一阶导数平滑算子给出了最佳结果。

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