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Errors in Estimating Raindrop Size Distribution Parameters Employing Disdrometer and Simulated Raindrop Spectra

机译:用测速仪和模拟雨滴谱估算雨滴尺寸分布参数时的误差

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There have been debates and differences of opinion over the validity of using drop size distribution (DSD) models to characterize precipitation microphysics and to retrieve DSD parameters from multiparameter radar measurements. In this paper, simulated and observed rain DSDs are used to evaluate moment estimators. Seven estimators for gamma DSD parameters are evaluated in terms of the biases and fractional errors of five integral parameters: radar reflectivity (Z_H), differential reflectivity (Z_(DR)), rainfall rate (R), mean volume diameter (D_m), and total number concentration (N_T). It is shown that middle-moment estimators such as M234 (using the second-third-fourth moments) produce smaller errors than lower- and higher-moment estimators if theDSD follows the gamma distribution. However, if there are model errors, the performance of M234 degrades. Even though the DSD parameters can be biased in moment estimators, integral parameters are usually not. Maximum likelihood (ML) and L-moment (LM) estimators perform similarly to low-moment estimators such as M012. They are sensitive to both model error and the measurement errors of the low ends of DSDs. The overall differences among M234, M246, and M346 are not substantial for the five evaluated parameters. This study also shows that the discrepancy between the radar and disdrometer observations cannot be reduced by using these estimators. In addition, the previously found constrained-gamma model is shown not to be exclusively determined by error effects. Rather, it is equivalent to the mean function of normalized DSDs derived through Testud's approach, and linked to precipitation microphysics.
机译:关于使用液滴尺寸分布(DSD)模型表征降水微物理特征并从多参数雷达测量中检索DSD参数的有效性,一直存在争论和意见分歧。在本文中,模拟和观察到的降雨DSD用于评估矩估计量。根据五个积分参数的偏差和分数误差,对γDSD参数的七个估算器进行了评估:雷达反射率(Z_H),微分反射率(Z_(DR)),降雨率(R),平均体积直径(D_m)和总浓度(N_T)。结果表明,如果DSD遵循伽玛分布,则诸如M234之类的中间矩估计器(使用第二/三分之四阶矩)所产生的误差要小于较低矩和较高矩的估计器。但是,如果存在模型错误,则M234的性能会降低。即使DSD参数在矩估计器中可能有偏差,但积分参数通常不会。最大似然(ML)和L矩(LM)估计器的执行与低矩估计器(例如M012)相似。它们对DSD的模型误差和低端的测量误差都很敏感。对于五个评估参数,M234,M246和M346之间的总体差异并不大。这项研究还表明,使用这些估计器无法减少雷达观测值与测速仪观测值之间的差异。另外,先前发现的约束伽马模型显示出不是由误差效应唯一确定的。相反,它等效于通过Testud方法得出的归一化DSD的平均函数,并且与降水微物理学相关。

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