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Geometrical Monte Carlo Simulation of Atmospheric Turbulence

机译:大气湍流的几何蒙特卡洛模拟

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Atmospheric turbulence has a significant impact on the quality of a laser beam propagating through the atmosphere over long distances. Turbulence causes intensity scintillation and beam wander from propagation through turbulent eddies of varying sizes and refractive index. This can severely impair the operation of target designation and Free-Space Optical (FSO) communications systems. In addition, experimenting on an FSO communication system is rather tedious and difficult. The interferences of plentiful elements affect the result and cause the experimental outcomes to have bigger error variance margins than they are supposed to have. Especially when we go into the stronger turbulence regimes the simulation and analysis of the turbulence induced beams require delicate attention. We propose a new geometrical model to assess the phase shift of a laser beam propagating through turbulence. The atmosphere along the laser beam propagation path will be modeled as a spatial distribution of spherical bubbles with refractive index discontinuity calculated from a Gaussian distribution with the mean value being the index of air. For each statistical representation of the atmosphere, the path of rays will be analyzed using geometrical optics. These Monte Carlo techniques will assess the phase shift as a summation of the phases that arrive at the same point at the receiver. Accordingly, there would be dark and bright spots at the receiver that give an idea regarding the intensity pattern without having to solve the wave equation. The Monte Carlo analysis will be compared with the predictions of wave theory.
机译:大气湍流对在大气中长距离传播的激光束的质量产生重大影响。湍流引起强度闪烁,并且光束从传播通过大小和折射率不同的湍流涡流而漂移。这会严重损害目标指定和自由空间光学(FSO)通信系统的运行。此外,在FSO通信系统上进行试验非常繁琐且困难。大量元素的干扰会影响结果,并导致实验结果具有比预期更大的误差方差裕度。特别是当我们进入更强的湍流状态时,湍流感应光束的仿真和分析需要特别注意。我们提出了一种新的几何模型来评估通过湍流传播的激光束的相移。沿激光束传播路径的大气将被建模为球形气泡的空间分布,其折射率不连续性是根据高斯分布计算得出的,平均值是空气的折射率。对于大气的每个统计表示,将使用几何光学分析光线的路径。这些蒙特卡洛技术将把相移评估为到达接收器同一点的相位之和。因此,在接收器处将存在暗点和亮点,这些点给出了关于强度模式的想法,而不必求解波动方程。蒙特卡洛分析将与波浪理论的预测进行比较。

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