平顶高斯光束在有光阑光学系统中的传输
[1] . Gori. Flattened Gaussian beams[J]. Opt. Comm., 1994, 107: 335-341.
[2] . Bagini, R. Borghi, F. Gori et al.. Propagation of axially symmetric flattened Gaussian beams[J]. J. Opt. Soc. Am. A, 1996, 13(7): 1385-1394.
[3] . -A. Amarande. Beam propagation factor and kurtosis parameter of flattened Gaussian beams[J]. Opt. Comm., 1996, 129: 311-317.
[4] . J. R. Sheppard, S. Saghafi. Flattened light beams[J]. Opt. Comm., 1996, 132: 144-152.
[5] . Santarsiero, D. Aiello, R. Borghi et al.. Focusing of axially symmetric flattened Gaussian beams[J]. J. Mod. Opt., 1997, 44: 633-650.
[6] . Lü, S. Luo, B. Zhang. Propagation of flattened Gaussian beams with rectangular symmetry passing through a paraxial optical ABCD system with and without aperture[J]. Opt. Comm., 1999, 164: 1-6.
[7] . Lü, B. Zhang, S. Luo. Far-field distribution, M2-factor, and propagation of flattened Gaussian beams[J]. Appl. Opt., 1999, 38(21): 4581-4584.
[8] . Propagation characteristics of flattened Gaussian beams[J]. Acta Optica Sinica (光学学报), 2000, 20(9): 1213-1217.
[9] . J. Wen, M. A. Breazeale. A diffraction beam field expressed as the superposition of Gaussian Beams[J]. J. Acoust. Soc. Am., 1988, 83: 1752-1756.
[10] . Ding, X. Liu. Approximate description for Bessel, Bessel-Gauss, and Gaussian beams with finite aperture[J]. J. Opt. Soc. Am. A, 1999, 16(6): 1286-1293.
[11] . A. Collins, Jr.. Lens-system diffraction integral written in terms of matrix optics[J]. J. Opt. Soc. Am., 1970, 60(9): 1168-1177.
[12] A. Erdelyi. Tables of Integral Transforms [M]. New York: McGraw-Hill, 1954. Volume 1 185 and Volume 2 13
罗时荣, 吕百达. 平顶高斯光束在有光阑光学系统中的传输[J]. 中国激光, 2002, 29(5): 425. 罗时荣, 吕百达. Propagation of Flattened Gaussian Beams through an Aperture Optical System[J]. Chinese Journal of Lasers, 2002, 29(5): 425.
PDF全文
