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Trivariate characteristics of intensity fluctuations for heavily saturated optical systems

机译:高饱和光学系统强度波动的三变量特征

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摘要

Trivariate cumulants of intensity fluctuations have been computed starting from a trivariate intensity probability distribution function, which rests on the assumption that the variation of intensity has a maximum entropy distribution with the constraint that the total intensity is constant. The assumption holds for optical systems such as a thin, long, mirrorless gas laser amplifier where under heavy gain saturation the total output approaches a constant intensity, although intensity of any mode fluctuates rapidly over the average intensity. The relations between trivariate cumulants and central moments that were needed for the computation of trivariate cumulants were derived. The results of the computation show that the cumulants have characteristic values that depend on the number of interacting modes in the system. The cumulant values approach zero when the number of modes is infinite, as expected. The results will be useful for comparison with the experimental triavariate statistics of heavily saturated optical systems such as the output from a thin, long, bidirectional gas laser amplifier.
机译:已经从三变量强度概率分布函数开始计算了强度波动的三变量累积量,其基于以下假设:强度变化具有最大熵分布,且总强度恒定。该假设适用于诸如薄,长,无镜的气体激光放大器之类的光学系统,该系统在高增益饱和下总输出接近恒定强度,尽管任何模式的强度都会在平均强度上快速波动。推导了三元累积量与计算三元累积量所需的中心矩之间的关系。计算结果表明,累积量的特征值取决于系统中交互模式的数量。如预期的那样,当模式数无限时,累积值接近零。该结果将有助于与高度饱和的光学系统的实验三变量统计数据进行比较,例如薄型,长型,双向气体激光放大器的输出。

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