Infrared and Laser Engineering, Volume. 32, Issue 1, 52(2003)

Beam control and relative problems in high-power laser technology

[in Chinese]1,*... [in Chinese]1,2 and [in Chinese]1 |Show fewer author(s)
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    References(9)

    [1] [1] Mandel L, Wolf E. Optical Coherence and Quantum Optics[M]. Cambridge:Cambridge University Press, 1995.

    [2] [2] Nemes G, Senna J. Laser beam characterization with use of second order moments: an overview[A]. OSA Trends in Optics and Phonemics Series (TOPS)[C]. 1998, 17.200-207.

    [3] [3] Amarande S-A. Beam propagation factor and kurtosis parameter of flattened Gaussian beams[J]. Opt Commun, 1996, 129(3): 311-317.

    [4] [4] Wen J J, Breacoale, Acoust M A. A diffraction beam field expressed as the superposition of Gaussian beams[J]. J Accoust Soc Am, 1988, 83(5):1752-1756.

    [5] [5] Siegman A E. New developments in laser resonators[A]. SPIE Proc[C]. 1990, 1224. 2-14.

    [6] [6] ISO Document, Terminology and test methods for lasers[S]. ISO/DIS, 11146, 1999.

    [7] [7] L B, Luo S. Generalized M2 factor of high-edged diffracted flattened Gaussian beams[J]. J Opt Soc Am A, 2001, 18(1):2098-2101.

    [8] [8] Morin M, Bernard P, Galarneau P. Moment definition of the pointing stability of a laser beam[J]. Opt Lett, 1994, 19(18):1379-1381.

    [9] [9] L B, Luo S. The pointing stability of flattened Gaussian beams[J]. J Mod Opt, 2002, 49(7):1089-1094.

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    [in Chinese], [in Chinese], [in Chinese]. Beam control and relative problems in high-power laser technology[J]. Infrared and Laser Engineering, 2003, 32(1): 52

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    Paper Information

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    Received: May. 9, 2002

    Accepted: Aug. 21, 2002

    Published Online: Apr. 28, 2006

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