
浏览全部资源
扫码关注微信
北京航空航天大学自动化科学与电气工程学院, 北京, 100083
收稿日期:2002-10-05,
修回日期:2002-11-20,
网络出版日期:2003-02-15,
纸质出版日期:2003-02-15
移动端阅览
赵慧洁. 适合于微细加工的外差探测技术及应用[J]. 光学精密工程, 2003,(1): 98-103
ZHAO Hui-jie. Heterodyne testing technique and its applications in micro-machining[J]. Editorial Office of Optics and Precision Engineering, 2003,(1): 98-103
本文详细地讨论了外差干涉仪的两个主要问题
即干涉仪的横向定位问题和非线性误差分析及其误差补偿问题.首先
提出了一种新颖的解析方法实现干涉仪亚微米级的高精度定位.该方法首先建立了测量光束扫过台阶边缘时测量相位渐变数学模型
并讨论了它与激光束分布的关系.文章利用以上数学模型对测量相位数据进行了详细地分析
实现了在一般激光束径时
干涉仪的定位精度为亚微米量级.另一方面
文章详细地分析了共光路干涉仪三个主要误差源.分析结果表明:由Wollaston棱镜引起的误差主要是二阶误差
而由激光束的椭圆偏振化引起的误差为一阶误差.同时我们发现:金属反射镜的方位误差可以使线偏振光经反射后变为椭圆偏振光
该椭圆偏振光具有不正交性和不相等偏心度
文章首次详细地分析了这种不正交性和不相等偏心度与反射镜方位误差的关系及其由此产生的非线性误差.最后
文章分析了干涉仪的误差补偿措施以提高整个干涉仪的测量精度.
Two main problems of heterodyne interferometer
lateral resolution of interferometer
and the nonli near errors and its compensation
are discussed by first introducing a new analy tical method to ac hieve positioning accuracy of sub-micron and then establishing a mathematical mo del o f the relationship between the measurement phase and the amplitude distribution of laser beam to explain the gradual change of the measu rement phase around the sharp step. The amplitude distribution of laser beam at the step can be got and the lateral positioning accuracy can be achieved to the magn itude of submicron by using the estimation method used for ordinary laser beam. The results of analysis of the three major nonlinear error sources of the common -path interferom eter show that the error caused by Wollaston prism is mainly second harmonic and the error caused by elliptical polarization of laser is firs t harmo nic. Further analysis indicates that the misorientation of metal mirror can ca use the two r eflecting beams to change from linear polarized beams into elliptical polarized bea ms with nonorthoganal and nonequal eccentricity
which can generate mainly the f i rst harmonic nonlinear error. In additions
error compensation methods are also proposed to improve the accuracy of the interferometer.
SOMMARGREN G E. Optical heterodyne profilometry[J]. Appl Opt,1981,20(4):610-617.
HUANG C C.Optical heterodyne profilometrer[J]. Opt Eng,1984,23(4):4544-4552.
PANTZER D.Step response and spatial resolution of an optical heterodyne profiling instrument[J]. Appl Opt,1987,26(18):3915-3918.
NEMOTO S. Transformation of waist parameters of a Gaussian beam by a thick lens[J]. Appl Opt,1990,29(6):809-816.
BOBROFF N.Residual errors in laser interferometry from air turbulence and non-linearity[J]. Appl Opt,1987,26(13):2676-2682.
ROSENBLUTH A E,BOBROFF N.Optical sources of nonlinearity in heterodyne interferometers[J]. Prec Eng,1990,12(1):7-11.
FREITAS J M, PLAYER M A. Importance of rotational beam alignment in the generation of second harmonic errors in laser heterodyne interferometry[J]. Meas Sci Technol,1993,4:1173-1176.
PARK B C, EOM T B, CHUNG M S.Polarization properties of cube-corner retroreflectors and their effects on signal strength and nonlinearity in heterodyne interferometers[J].Appl Opt,1996,35(22):4372-4380.
LI B, LIANG J.Effects of polarization mixing on the dual-wavelength heterodyne interferometer[J]. Appl Opt,1997,36(16):3668-3672.
BADAMI V G, PATTERSON S R.A frequency domain method for the measurement of nonlinearity in heterodyne interferometry[J]. Prec Eng, 2000,24: 41-49.
GUO J, ZHANG Y, SHEN S.Compensation of nonlinearity in a new optical heterodyne interferometer with doubled measurement resolution[J]. Opt Commun,2000,184:49-55.
LIN D, JIANG H,YIN C.Analysis of nonlinearity in a high-resolution grating interferometer[J]. Optics and Laser Technology,2000,32:95-99.
ZHAO H.Error analysis of frequency mixing for heterodyne interferometer[J].Acta Metrologica Sinica,1999,20(3):166-171.
KAROVIC K, LEBOWSKY J. Positioning mit dem differenzeninterferometer[J]. PTB Mitteilungen,1987,97(6):327-332.
0
浏览量
443
下载量
0
CSCD
关联资源
相关文章
相关作者
相关机构
京公网安备11010802024621