Fractional moments and their usefulness in atmospheric laser scintillation

A. Consortini, F. Rigal
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引用次数: 23

Abstract

Use of moments of non-integer order (called fractional moments) in statistical optics is proposed for discriminating between candidates for probability density functions (PDFs) of the scintillation intensity to overcome the experimental problems encountered by using integer moments. Low-order (< 2) fractional moments allow comparison of experimental data with theoretical PDFs of the intensity in different scintillation regimes. A comparison procedure, based on two low-order measured fractional moments, is described and tested by utilizing Monte Carlo samples from three distributions commonly used in atmospheric propagation (Ln, LnME and K). The bin width required to discriminate between different distributions and the effect of noise are investigated. Examples of application to experimental data are presented.
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分数矩及其在大气激光闪烁中的应用
提出了在统计光学中使用非整数阶矩(称为分数阶矩)来区分闪烁强度的概率密度函数(pdf)候选者,以克服使用整数阶矩所遇到的实验问题。低阶(< 2)分数矩允许将实验数据与不同闪烁状态下强度的理论pdf进行比较。本文描述了基于两个低阶测量分数矩的比较过程,并利用大气传播中常用的三种分布(Ln, LnME和K)的蒙特卡罗样本进行了测试。研究了区分不同分布所需的bin宽度和噪声的影响。给出了应用于实验数据的实例。
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