Chinese Journal of Lasers, Volume. 29, Issue s1, 317(2002)

Μ2-factor of Hermite-Gaussian Beams with Hard-edge Aperture: Generalized Truncated Second-order Moments Method

QING Yu-san1,2 and LV Bai-da1
Author Affiliations
  • 1[in Chinese]
  • 2[in Chinese]
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    References(10)

    [1] [1] A. E. Siegman. New developments in laser resonators. Proc SPIE, 1990, 1224:2~4

    [2] [2] ISO Document. Terminology and test methods for lasers. ISO/TC 172/SC 9/WG 1 N80,1995

    [3] [3] R. Martinez-Hcrrero, P. M. Mejias, M. Arias. Parametric characterization of coherent, lowest-order Gauss beams propagating through hard-edged apertures. Opt. Lett., 1995, 20(2): 124~126

    [4] [4] Β. Lii, S. Luo. Beam propagation factor of hard-edge diffracted cosh-Gaussia. Opt. Comm., 2000, 178 (4): 275~281

    [5] [5] P. A. Belanger, Y. Champagne, C. Pare. Beam propagation factor of diffracted laser beams. Opt. Comm., 1994, 105(3): 233~242

    [6] [6] C. Pare, P. A. Belanger. Propagation law and quasi-invariance properties of the truncated second-order moment of a diffracted laser beam. Opt. Comm., 1996, 123:679~693

    [7] [7] Β. Lu, S. Luo. Asymptotic approach to the truncated cosh-Gaussian beams. Opt. Quant. Electron., 2001, 33 (1):107~113

    [8] [8] S. Amarande, A. Giesen, H. Hiigel. Propagation analysis of self-convergent beam width and characterization of hard-edge diffracted beams. Αppl. Opt., 2000, 39(22):3914-3924

    [9] [9] M. Scholl, S. Muffcr. Description of diffracted beams by weight moments. Proc. SPIE, 1996, 2870:112~122

    [10] [10] A. Erdelyi. Tables of Integral Transfomis. Vol. 1, New York: McGrau-Hill, 1954, 387

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    QING Yu-san, LV Bai-da. Μ2-factor of Hermite-Gaussian Beams with Hard-edge Aperture: Generalized Truncated Second-order Moments Method[J]. Chinese Journal of Lasers, 2002, 29(s1): 317

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    Paper Information

    Category: laser devices and laser physics

    Received: --

    Accepted: --

    Published Online: Feb. 23, 2013

    The Author Email:

    DOI:

    CSTR:32186.14.

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