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Predictability of fractional-Brownian-motion wavefront distortions and some implications for closed-loop adaptive optics control

机译:分数布朗运动波前畸变的可预测性及其对闭环自适应光学控制的一些启示

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Abstract: Kolmogorov turbulence has a temporal behavior best described by fractional Brownian motion (FBM) with a self-similarity parameter of H $EQ 5/6. Non-Kolmogorov behavior, which has also been observed and reported, is characterized by H other than 5/6. Although FBM has strong inter-sample correlations, the signals arising in an adaptive optics control loop are not FBM, have weaker inter-sample correlation,and exhibit quite different characteristics with regard to predictability. One conclusion is that for greatest advantage, prediction within the loop should be introduced at the point where signals represent the reconstructed wavefront, i.e. mirror drive signals, and not at the level of the wavefront sensor output or wavefront error signals. !16
机译:摘要:Kolmogorov湍流具有一个时间特性,最好用分数布朗运动(FBM)来描述,其自相似性参数为H $ EQ 5/6。还观察到并报道了非科摩莫罗夫的行为,其特征是H不同于5/6。尽管FBM具有很强的样本间相关性,但是在自适应光学控制环路中出现的信号不是FBM,样本间相关性较弱,并且在可预测性方面表现出完全不同的特性。一个结论是,为了获得最大的优势,应该在信号代表重构的波前的点(即镜面驱动信号)而不是在波前传感器输出或波前误差信号的水平处引入环路内的预测。 !16

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