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基于相位分析的时间平均数字全息测振研究 被引量:7

Vibration Amplitude Distribution Measurement Using Phase of Recontructed Wave in Time-average Digital Holography
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摘要 传统的时间平均全息术通过对再现像光强分布的测量来实现振幅分布的检测,由于噪音影响往往得不到满意的结果.第一类零阶贝塞尔函数相位只有0和π两个取值,所以利用再现光场的相位可以确定振幅分布.理论分析发现,以往的讨论忽略了照明光之间位移引起的相位变化,研究通过叠加一个相位因子对此进行了修正,并利用贝塞尔函数平方的相位特点提出了消除该相位因子的办法.实验结果表明,该相位因子确实存在并影响测量,用本文所提出的方法可以很好地消除该相位因子的影响,使利用时间平均数字全息再现光场的相位检测振动物体的振幅分布变得方便和准确. In traditional digital holography,the measurement of amplitude of vibration is realized by detecting the intensity distribution of reconstructed image,and satisfied results can not be obtained.The phase of the first kind zero-order Bessel function has binary values,zero and π,thus,the distribution of amplitude of vibration can be measured through the phase of reconstructed wave.Theoretical analysis demonstrates that the phase change caused by the shift of illuminated light is ignored in discussion before.In this study,this method is corrected by overlapping a phase factor and a new method is put forward to eliminate the effects of this factor by utilizing the phase characteristics of squared Bessel function.Experiment shows that,this phase factor not only exist,but also influence final measurement.Using proposed method,this influence can be eliminated very well.Moreover,it will bring convenience into the measurement of amplitude of vibration via the phase of reconstructed wave in time-average digital holography.
出处 《光子学报》 EI CAS CSCD 北大核心 2010年第3期523-528,共6页 Acta Photonica Sinica
基金 云南省自然科学基金(2007F028M) 云南省教育厅自然科学基金(07L00003)资助
关键词 时间平均全息干涉计量 数字全息 相位 振动测量 Time-average holographic interferometry Digital holography Phase Vibration measurement
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  • 1刘学璋,陈仲裕.双波长敏感的光致聚合物全息存储材料[J].光学学报,2004,24(8):1099-1102. 被引量:13
  • 2罗振坤,许澍翔,谢忠明,李维宁.光导热塑全息特性实验研究[J].影像技术,1995,7(1):7-11. 被引量:2
  • 3Fornaro G, Franceschetti G, LanaH R et al . Robust phase-unwrapping techniques, a comparison. J Opt Soc Am (A), 1996, 13(11):2355-2366.
  • 4Song S M H, Napel S, Pele NJ etal.. Phase unwrapping of MR phase images using Poisson equation. IEEE Trans.Image Process, 1995, 4(1) :667-676.
  • 5Su X Y. Phase unwrapping techniques for 3-D shape measurement, laroc. SPIE, 1996, 2866:460-465.
  • 6Strand J, Taxt T. Performance evaluation of two-dimensional phase unwrapping algorithms. Appl Opt ,1999, 38(20) :4333-4344.
  • 7Hunt B R. Matrix formulation of the reconstruction of phase values from phase differences. J Opt Soc Am (A), 1979, 69(3):393-399.
  • 8Kerr D, Kaufmann G H, Galizzi G E. Unwrapping of interferometric phase-fringe maps by the discrete cosine transform. Appl Opt , 1996, 3S(5):810-816.
  • 9Ghiglia D C, Romero L A. Robust two-dimensional weighted and unweighted phase unwrapping that uses fast transforms and iterative methods. J Opt Soc Am (A), 1994, 11(1):107-117.
  • 10Wang Weichung, Hwang Chihung, Lin Shuyu. Vibration measurement by the time..averaged electronic speckle pattern interferometry methods[J]. Appl. Opt. , 1996, 35(22): 4502-4509

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