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Modified quadratic approximation of two-point spherical wave structure function in atmospheric turbulence

机译:大气湍流中两点球形波结构函数的改进的二次逼近

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For the two-point spherical wave structure function, we propose a modified quadratic approximation, which can be used to investigate the second-order coherence properties (such as the beam spreading, average intensity, cross-spectral density function) of partially coherent beams through the turbulent atmosphere. We prove that the modified quadratic approximation, different from usual one, can be used to study the effects of inner and outer scales of turbulence, and is better than the usual one for a less coherent beam or for a very strong turbulence. A more accurately analytical expression for average intensity of Gaussian-Schell model beams is derived based on the modified quadratic approximation. These results are also illustrated by investigating the average intensity for Gaussian-Schell model beams in turbulence.
机译:对于双点球面波结构功能,我们提出了一种改进的二次逼近,其可用于研究通过部分相干光束的二阶相干性能(例如光束扩展,平均强度,交叉密度函数)通过 湍流的大气层。 我们证明,改进的二次近似,与通常的二次近似,可用于研究内部和外部脉动尺度的效果,并且优于通常的光束或用于非常强烈的湍流的效果。 基于修改的二次近似导出了Gaussian-Schell模型光束的平均强度的更准确的分析表达。 还通过研究在湍流中的高斯 - 谢尔模型梁的平均强度来说明这些结果。

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