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Power series evaluation of Zernike covariances for turbulence-induced phase distortions including outer scale and servo lag effects

机译:Zernike协方差的幂级数评估,用于湍流引起的相位畸变,包括外部尺度和伺服滞后效应

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Abstract: Mellin transform techniques are applied to develop power series formulas to efficiently evaluate covariances for zernike representations of turbulence-induced phase distortions along a pair of ray paths through the atmosphere from one or several sources at finite or infinite range. The formulas also apply when the phase distortions are temporally filtered by a closed loop adaptive optics system. The power series formulas are developed using an automated computer logic algorithm designed to solve multiple contour integrals in multiple complex planes resulting from the application of Mellin transform techniques. Results are presented for the von Karman turbulence spectrum with a finite outer scale. Amplitude scintillation effects are neglected. The Taylor hypothesis is assumed to model the temporal behavior of the turbulence using either a fixed or random wind profile. The resulting formulas are weighted integrals of the refractive index structure constant C$- n$/$+2$/(z), where the weighting functions are power series in from one to six indices depending on the beacons used and the choices made regarding the atmospheric turbulence spectrum and the direction of the wind. !21
机译:摘要:利用Mellin变换技术来开发幂级数公式,以有效地评估湍流引起的相位畸变的zernike表示的协方差,该相位畸变沿一对从有限或无限范围内的一个或多个源穿过大气的射线路径传播。当通过闭环自适应光学系统在时间上滤除相位失真时,这些公式也适用。幂级数公式是使用自动计算机逻辑算法开发的,该算法旨在解决由于梅林变换技术的应用而导致的多个复杂平面中的多个轮廓积分。给出了具有有限外部尺度的冯卡曼湍流谱的结果。幅度闪烁效应被忽略。泰勒假设被假定为使用固定或随机风廓线来模拟湍流的时间行为。所得公式为折射率结构常数C $-n $ / $ + 2 $ /(z)的加权积分,其中加权函数是从一到六个索引的幂级数,具体取决于所使用的信标和关于以下内容的选择大气湍流谱和风向。 !21

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