[1] [1] Mcglamery B L. Computer simulation studies of restoration of turbulence degraded images［J］. J Opt Soc Am, 1976, 66(2): 225-233.

[2] [2] Shellan J B. Statistical properties of the strehl ratio as a function of pupil diameter and level of adaptive optics correction following atmospheric propagation［J］. J Opt Soc Am A, 2004, 21(8): 1445-1451.

[3] [3] Lane R G, Glindemann A, Dainty J C. Simulation of a Kolmogorov phase screen［J］. Wave Random Media, 1992, 2(3): 209-224.

[4] [4] Carbillet M, Riccardi A. Numerical modeling of atmospherically perturbed phase screens: New solutions for classical fast Fourier transform and Zernike methods［J］. Appl Opt, 2010, 49(31): G47-G52.

[5] [5] Xiang J S. Accurate compensation of the low-frequency components for the FFT based turbulent phase screen［J］. Opt Express, 2012, 20(1): 681-687.

[6] [6] Xiang Jinsong. High-frequency error compensation method for the fast Fourier transform based turbulent phase screen［J］. Acta Optica Sinica, 2014, 34(10): 1001003.

[7] [7] Tan Tao, Luo Qi, Tan Yi, et al. Measurement of temporal and spatial characteristics of atmospheric turbulence simulated by a rolling phase screen［J］. Laser & Optoelectronics Progress, 2015, 52(8): 080101.

[8] [8] Charnotskii M. Sparse spectrum model for a turbulent phase［J］. J Opt Soc Am A, 2013, 30(3): 479-488.

[9] [9] Assemat F, Wilson R W, Gendron E. Method for simulating infinitely long and non stationary phase screens with optimized memory storage［J］. Opt Express, 2006, 14(3): 988-999.

[10] [10] Fried D L, Clark T. Extruding Kolmogorov-type phase screen ribbons［J］. J Opt Soc Am A, 2008, 25(2): 463-468.

[11] [11] Jia P, Zhang S J. Simulation and fabrication of the atmospheric turbulence phase screen based on a fractal model［J］. Res Astron Astrophys, 2012, 12(5): 584-590.

[12] [12] Harding C M, Johnston R A, Lane R G. Fast simulation of a Kolmogorov phase screen［J］. Appl Opt, 1999, 38(11): 2161-2170.

[13] [13] Noll R J. Zernike polynomials and atmospheric turbulence［J］. J Opt Soc Am, 1976, 66(3): 207-211.

[14] [14] Roddier N. Atmospheric wavefront simulation using Zernike polynomials［J］. Opt Eng, 1990, 29(10): 1174-1180.

[15] [15] Beghi A, Cenedese A, Masiero A. Multiscale stochastic approach for phase screens synthesis［J］. Appl Opt, 2011, 50(21): 4124-4133.

[16] [16] Mallat S G. A theory for multiresolution signal decomposition the wavelet representation［J］. IEEE Transactions on Pattern Analysis and Machine Intelligence, 1989, 11(7): 674-693.