Acta Optica Sinica, Volume. 18, Issue 6, 726(1998)

Infinite Element Model for the Reconstruction of Two-Dimensional Shearing Wavefront

[in Chinese] and [in Chinese]
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    References(9)

    [1] [1] M. P. Rimmer, J. C. Wyant. Evaluation of large aberrations using a lateral-shearinter ferometer having variable shear. Appl. Opt., 1975, 14(1): 142~150

    [2] [2] D. L. Fried. Least-square fitting a wave-front distortion estimate to an array oh phase difference measurement. J. Opt. Soc. Am., 1977, 67(3): 370~375

    [3] [3] R. H. Hudgin. Wave-front reconstruction for compensated imaging. J. Opt. Soc. Am., 1977, 67(3): 375~378

    [4] [4] J. R. Noll. Phase estimates from slope-type wave-front sensors. J. Opt. Soc. Am., 1978, 68(1): 139~140

    [5] [5] B. R. Hunt. Matrix formulation of the reconstruction of phase values from phase differences. J. Opt. Soc. Am., 1979, 69(3): 393~399

    [6] [6] J. Herrmann. Least-squares wave-front errors of minimun norm. J. Opt. Soc. Am., 1980, 70(1): 28~35

    [7] [7] David J. Fischer, H. Philip Stahl. A vector formulation for ronchi shear surface fitting. Interferometry: Techniques and Analysis. Proc. SPIE, 1992, 1755

    [8] [8] K. Freischlad, C. L. Koliopoulos. Modal estimation of a wave front from difference measurements using the discret Fourier transform. J. Opt. Soc. Am. (A), 1986, 3(11): 1852~1861

    [9] [9] Klaus Freischlad. Wavefront integration from difference data. Interferometry: Techniques, Analysis. Proc. SPIE, 1992, 1755

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    [in Chinese], [in Chinese]. Infinite Element Model for the Reconstruction of Two-Dimensional Shearing Wavefront[J]. Acta Optica Sinica, 1998, 18(6): 726

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    Paper Information

    Category: Holography

    Received: Oct. 28, 1996

    Accepted: --

    Published Online: Oct. 18, 2006

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