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提出了一种基于单元件干涉的用于检测透明介质平整度和均匀性的干涉仪.该干涉仪的核心元件是一个菱形分光棱镜.激光光源的平面波光束的一半光束透过待测样品,另一半光束直接透过空气,然后分别入射到菱形分光棱镜的两垂直面并在分光面相遇、相干.通过旋转待测样品改变相干的两束光光程差,从而使干涉条纹发生移动.形成的相干光被分光板分成两束,一束进入光电探测器用于探测干涉条纹移动数的整数部分,另一束则进入电荷耦合探测器用于采集干涉条纹图来计算干涉条纹移动数的小数部分.通过计算条纹移动数反推出光程差的变化量,再结合折射率或样品厚度信息则可以计算出样品厚度或折射率的分布,从而检测出透明介质的平行度和均匀性.模拟仿真和光学实验均证明了本方法的可行性、准确性和稳定性.The transparent plates (such as organic glass, plastic plate) are widely used in the construction industry, high-tech products and scientific research applications, and its parallelism and uniformity measurement in the manufacture and quality control become more and more inevitable. Interferometer is a label-free, high-precision, and high-efficient device that can be used in many fields. According to a single-element interferometer, we demonstrate a measurement for the parallelism and uniformity of transparent medium. Beam-splitter cube is a key component. Half of plane wave laser source passes through the measured medium and the remaining half directly passes through the air, then these two halves with different optical paths meet in the beam-splitter cube. The parallelism or uniformity is determined by calculating interference fringe shift number during rotating the measured sample. The coherent beam is divided into two parts by a beam-splitter, one passes through the lens and then arrives at a photoelectric counter, and the other arrives at the observation plane of the charge-coupled device. The photoelectric counter is used to count the integer part of fringe shift number during rotating the sample; and the decimal part can be detected by calculating the phase difference of the two interferograms captured before and after rotation. The measurement principle of the proposed device is analyzed in detail, and the numerical simulations of the fringe shift number and the gray level changing with the sample rotation angle, the thickness and the refractive index of the sample are carried out. The simulation results show that the bigger the rotation angle, thickness and refractive index of the sample, the greater the fringe shift number will be. Therefore, the measurement accuracy can be improved by increasing the rotation angle and the thickness of the sample. In addition, we also simulate the measurement processes of two kinds of samples, which are unparallel and inhomogeneous transparent plates. The simulation results prove the feasibility and high accuracy of the proposed method. Finally, the optical experiment is conducted to demonstrate the practicability of the present device. The parallelism of a cuvette used for more than one year, is tested by our device. The results show that the difference in thickness between the cuvettes is on a micron scale, the peak-valley (PV) value is 9.92 m, and the root mean square (RMS) value is 2.2 m. And the difference between the contrast test results and the results from the proposed method is very small, the PV value is 0.569 m, and the RMS value is 0.131 m. The stability and repeatability of the proposed setup are tested in the experimental condition. The mean value and standard deviation of the fringe shift number during 30 min are 0.0012 and 0.0008, respectively. These results further testify the high accuracy and stability of our method. In conclusion, the performance of our measurement method is demonstrated with numerical simulation and optical experiment.
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Keywords:
- interferometry /
- phase measurement /
- image processing /
- refractive index
[1] Chen L F, Ren Y Q, Li J 2010 Opt. Eng. 49 050503
[2] Jiang X Q, Wang K W, Gao F, Muhamedsalih H 2010 Appl. Opt. 49 2903
[3] Wang D D, Yang Y Y, Chen C, Zhuo Y M 2011 Appl. Opt. 50 2342
[4] Chen L F, Guo X F, Hao J J 2013 Appl. Opt. 52 3655
[5] Zhang T, Feng G Y, Song Z Y, Zhou S H 2014 Opt. Commun. 332 14
[6] Lan B, Feng G Y, Zhang T, Zhou S H 2017 J. Mod. Opt. 64 8
[7] Wang Y, Qiu L R, Yang J M, Zhao W Q 2013 Optik 124 2825
[8] Bai H Y, Shan M G, Zhong Z, Guo L L, Zhang Y B 2015 Opt. Lasers Eng. 75 1
[9] Bai Y, Zhao W J, Ren D M, Qu Y C, Liu C, Yuan J H, Qian L M, Chen Z L 2012 Acta Phys. Sin. 61 094218 (in Chinese) [白岩, 赵卫疆, 任德明, 曲彦臣, 刘闯, 袁晋鹤, 钱黎明, 陈振雷 2012 物理学报 61 094218]
[10] Du J, Zhao W J, Qu Y C, Chen Z L, Geng L J 2013 Acta Phys. Sin. 62 184206 (in Chinese) [杜军, 赵卫疆, 曲彦臣, 陈振雷, 耿利杰 2013 物理学报 62 184206]
[11] Wang Y, Qiu L R, Song Y X, Zhao W Q 2012 Meas. Sci. Technol. 23 055204
[12] Takeda M, Ina H, Kobayashi S 1982 J. Opt. Soc. Am. 72 156
[13] Du Y Z, Feng G Y, Li H R, Vargas J, Zhou S H 2012 Opt. Express 20 16471
[14] Lan B, Feng G Y, Dong Z L, Zhang T, Zhou S H 2016 Optik 127 5961
[15] Ferrari J A, Frins E M 2007 Opt. Commun. 279 235
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[1] Chen L F, Ren Y Q, Li J 2010 Opt. Eng. 49 050503
[2] Jiang X Q, Wang K W, Gao F, Muhamedsalih H 2010 Appl. Opt. 49 2903
[3] Wang D D, Yang Y Y, Chen C, Zhuo Y M 2011 Appl. Opt. 50 2342
[4] Chen L F, Guo X F, Hao J J 2013 Appl. Opt. 52 3655
[5] Zhang T, Feng G Y, Song Z Y, Zhou S H 2014 Opt. Commun. 332 14
[6] Lan B, Feng G Y, Zhang T, Zhou S H 2017 J. Mod. Opt. 64 8
[7] Wang Y, Qiu L R, Yang J M, Zhao W Q 2013 Optik 124 2825
[8] Bai H Y, Shan M G, Zhong Z, Guo L L, Zhang Y B 2015 Opt. Lasers Eng. 75 1
[9] Bai Y, Zhao W J, Ren D M, Qu Y C, Liu C, Yuan J H, Qian L M, Chen Z L 2012 Acta Phys. Sin. 61 094218 (in Chinese) [白岩, 赵卫疆, 任德明, 曲彦臣, 刘闯, 袁晋鹤, 钱黎明, 陈振雷 2012 物理学报 61 094218]
[10] Du J, Zhao W J, Qu Y C, Chen Z L, Geng L J 2013 Acta Phys. Sin. 62 184206 (in Chinese) [杜军, 赵卫疆, 曲彦臣, 陈振雷, 耿利杰 2013 物理学报 62 184206]
[11] Wang Y, Qiu L R, Song Y X, Zhao W Q 2012 Meas. Sci. Technol. 23 055204
[12] Takeda M, Ina H, Kobayashi S 1982 J. Opt. Soc. Am. 72 156
[13] Du Y Z, Feng G Y, Li H R, Vargas J, Zhou S H 2012 Opt. Express 20 16471
[14] Lan B, Feng G Y, Dong Z L, Zhang T, Zhou S H 2016 Optik 127 5961
[15] Ferrari J A, Frins E M 2007 Opt. Commun. 279 235
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