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基于调制度比的光学三维测量轮廓术 被引量:5

Optical Three-dimensional Profilometry Based on Modulation Ratio
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摘要 复杂物体的快速三维测量是光学三维轮廓术的难题之一。提出了基于调制度比的光学三维测量新方法,设计了基于共轴光路的测量系统。理论分析表明,在几何光学近似下,物体表面一点调制度比的对数与该点的高度成正比,因此可以用调制度比作为物体高度的载体。通过标定建立高度与调制度比的查找表,测量时利用CCD在两个不同的位置分别获取物体表面的光栅信息,利用傅里叶变换方法计算相应物点的调制度并计算比值,根据调制度比值通过查找表得到相应物点的高度信息。该方法采用共轴光路,有效避免了阴影和遮挡问题;采用调制度比作为物体高度测量的载体,只需要两幅光栅图就可以得到物体的高度信息,具有测量快速的优点。对高为79.51 mm的台阶测量的相对误差为0.86%,实验结果证实了该方法和系统的有效性。 It is difficult to measure a complex object with a deep hole quickly by traditional three dimensional (3D) profilometry, such as phase measurement profilometry or Fourier transform profilometry. A new 3D profilometry based on fringe modulation ratio is presented and a coaxial measurement system is designed. It is proved that the fringe modulation ration instead of phase can be used to determine the height distribution of the object because the height of a point of the object is proportional to the log value of modulation ratio of the point. A look up table of height and modulation ratio is established through system calibration. To obtain the height map of the object, a sinusoidal grating pattern is projected onto the surface of a testing object. Two fringe images of the object are captured by CCD at two different positions. Modulation ratio is computed by Fourier analysis and the height of the point can be obtained by look up table. The proposed 3D measurement technique can perform 3D shape measurement fast without suffering shading problem. The relative error of the measurement of a step with 79.51 mm height is 0.86%. Experimental results demonstrate that the proposed scheme can be useful for 3D shape measurement.
作者 邵双运 徐楠
出处 《中国激光》 EI CAS CSCD 北大核心 2009年第2期435-438,共4页 Chinese Journal of Lasers
基金 北京交通大学发光与光信息技术教育部重点实验室研究基金资助项目
关键词 光学测量 三维 调制度比 傅里叶变换 optical measurement three dimensional modulation ratio Fourier analysis
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  • 1朱勇建,刘立人,栾竹,鲁伟,阳庆国,李大汕.相位解包裹算法中基于调制度的新质量图[J].中国激光,2006,33(5):667-672. 被引量:18
  • 2D. C. Ghiglia, M. D. Pritt. Two-dimensional phase unwrapping, theory, alorithms, and software[M]. New York: John Wiley and Sons, 1998. 31-176.
  • 3T. J. Flynn. Consistent 2 D phase unwrapping guided by a quality map[C]. IGARSS' 96, Lincoln, NE. USA, 1996, 4:2057-2059.
  • 4J. A. Quiroga, E. Bernabeu. Phase-unwrapping algorithm for noisy phase map processing[J]. Appl. Opt. , 1994, 33 (29) : 6725-6732.
  • 5D. J. Bone. Fourier fringe analysis: the two-dimensional phase unwrapping problem [ J ]. Appl. Opt. , 1991, 30 ( 25 ) : 3627-3632.
  • 6R. M. Goldstein, H. A. Zebker, L. Werner. Satellite radar interferometry: two dimensional phase unwrapping[J]. Radio Science, 1988, 23(4): 713-720.
  • 7Zhu Yongjian, Liu Liren, Zhu Luan et al.. A hybrid phaseunwrapping method for optical interferometry based on new parameter map and local plane approximation[C]. SPIE, 2006, 6292: 62921C- 1-62921C-8.
  • 8M. D. Pritt. Phase unwrapping by means of muhigrid techniques for interferometric SAR[J]. IEEE Transactions on Geoscience and Remote Sensing, 1996, (34) : 728-738.
  • 9Su Xianyu, Su Likun, Li Wansong et al.. New 3D profilometry based on modulation measurement[C]. SPIE, 1998, 3558:1-7.
  • 10Su Xianyu, Su Likun, Li Wansong et al.. A new Fourier transform profilometry based on modulation measurement[C]. SPIE, 1999, 374(9): 438-439.

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