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Simulation of random phase screen of non-Kolmogorov atmospheric turbulence

机译:非Kolmogorov大气湍流随机相屏仿真

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? 2016, Editorial Board of Journal of Infrared and Laser Engineering. All right reserved. ? 2016, Editorial Board of Journal of Infrared and Laser Engineering. All right reserved. The methods of power spectrum, Zernike polynomial and Fractal used to generate atmospheric phase screens with the non-Kolmogorov statistics were introduced. Based on the three methods, non-Kolmogorov turbulent phase screens were simulated. Phase structure functions were calculated and compared with the theoretical results. In addition, the accuracy and efficiency of different methods were also analyzed. It shows that phase screen created by FFT method has the drawback of lacking low frequency, by adding subharmonics the phase screen can be compensated which also leading to the decreasing of simulation efficiency; phase screen created by Zernike polynomial method has the drawback of lacking high frequency, by using much more orders of Zernike polynomials the phase screen can be compensated which also leading to the decreasing of simulation efficiency; phase screen created by Fractal method is relatively good at both low and high frequency and the simulation efficiency is also high. In addition, the number of subharmonics and the order of Zernike polynomials under same condition of accuracy are related to the power law of non-Kolmogorov turbulent spectrum. As the spectral power law increases, the number of subharmonics increase and the order of Zernike polynomials decrease, and phase screens created by fractal method are more accurate. The methods of power spectrum, Zernike polynomial and Fractal used to generate atmospheric phase screens with the non-Kolmogorov statistics were introduced. Based on the three methods, non-Kolmogorov turbulent phase screens were simulated. Phase structure functions were calculated and compared with the theoretical results. In addition, the accuracy and efficiency of different methods were also analyzed. It shows that phase screen created by FFT method has the drawback of lacking low frequency, by adding subharmonics the phase screen can be compensated which also leading to the decreasing of simulation efficiency; phase screen created by Zernike polynomial method has the drawback of lacking high frequency, by using much more orders of Zernike polynomials the phase screen can be compensated which also leading to the decreasing of simulation efficiency; phase screen created by Fractal method is relatively good at both low and high frequency and the simulation efficiency is also high. In addition, the number of subharmonics and the order of Zernike polynomials under same condition of accuracy are related to the power law of non-Kolmogorov turbulent spectrum. As the spectral power law increases, the number of subharmonics increase and the order of Zernike polynomials decrease, and phase screens created by fractal method are more accurate.
机译:还2016年,红外和激光工程杂志委托。保留所有权利。还2016年,红外和激光工程杂志委托。保留所有权利。引入了用于产生具有非Kolmogorov统计数据的Zernike多项式和用于产生大气相筛网的Zernike多项式和分形的方法。基于三种方法,模拟了非Kolmogorov湍流相屏幕。计算相位结构功能并与理论结果进行比较。此外,还分析了不同方法的准确性和效率。它表明,由FFT方法创建的相屏幕具有缺少低频的缺点,通过添加子发球学,可以补偿相位屏幕,这也导致模拟效率的降低;通过Zernike多项式方法产生的相屏幕具有缺点缺乏高频的缺点,通过使用更多Zernike多项式的Zernike多项式,可以补偿相位屏幕,这也导致模拟效率的降低;由分形方法产生的相屏对低频率和高频均相对较好,仿真效率也很高。此外,在相同条件下,Zernike多项式的子发行量和Zernike多项式的顺序与非Kolmogorov湍流频谱的电力法有关。随着光谱幂法的增加,子发球菌的数量增加和Zernike多项式的顺序降低,并且由分形方法产生的相屏更准确。引入了用于产生具有非Kolmogorov统计数据的Zernike多项式和用于产生大气相筛网的Zernike多项式和分形的方法。基于三种方法,模拟了非Kolmogorov湍流相屏幕。计算相位结构功能并与理论结果进行比较。此外,还分析了不同方法的准确性和效率。它表明,由FFT方法创建的相屏幕具有缺少低频的缺点,通过添加子发球学,可以补偿相位屏幕,这也导致模拟效率的降低;通过Zernike多项式方法产生的相屏幕具有缺点缺乏高频的缺点,通过使用更多Zernike多项式的Zernike多项式,可以补偿相位屏幕,这也导致模拟效率的降低;由分形方法产生的相屏对低频率和高频均相对较好,仿真效率也很高。此外,在相同条件下,Zernike多项式的子发行量和Zernike多项式的顺序与非Kolmogorov湍流频谱的电力法有关。随着光谱幂法的增加,子发球菌的数量增加和Zernike多项式的顺序降低,并且由分形方法产生的相屏更准确。

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