期刊文献+

偏振散斑的速度传感数值模拟 被引量:1

Velocity Sensing Based on Polarized Speckle by Simulation
在线阅读 下载PDF
导出
摘要 提出了一种基于偏振的散斑干涉速度测量方法,分析了圆偏振光照射运动的粗糙表面时,反射或散射光与线偏振参考光干涉产生正交偏振散斑的原理,推导了动态正交偏振散斑信号的表达式。用数值模拟实验研究了正交散斑信号强度的变化,得出了一维运动粗糙表面速度方向的判别方法及速度的大小。研究结果表明,基于偏振的散斑干涉测量方法,在速度传感测量应用中可以同时获得速度的大小和方向,克服了大多数散斑测量方法只能测量速率的不足。 It is presented a method of velocity sensing based on polarization of the speckle interference.The principle of producing orthogonal polarized speckle is analyzed,that is the linearly polarized reference beam interferes with the reflected or scattered light from a rough surface which is illuminated by the circular polarized light.The expression of the dynamic orthogonal polarization speckle signal and is deduced.We study the variation of strength of the orthogonal speckle signals and get the way of determining the direction of velocity and the speed in one-dimensional rough surface by numerical simulations.The research result shows that the method basing on the polarization of the speckle interference can simultaneously give the magnitude and direction of velocity in the application of speed-sensing measurements,which overcome the shortage of giving only the magnitude of velocity in many other ways of speckle measurement.
出处 《南昌大学学报(理科版)》 CAS 北大核心 2010年第2期160-163,共4页 Journal of Nanchang University(Natural Science)
基金 国家自然科学基金资助项目(60808019) 江西省自然科学基金资助项目(2008GQW0002)
关键词 偏振 激光散斑 正交干涉 速度传感 polarization laser speckle orthogonal interference velocity sensing
  • 相关文献

参考文献11

  • 1Leedertz A. Interferometic Displacement on Surface Utilizing Speckle Effect [ J ]. Phys, 1970, E3:214.
  • 2杨国光.近代光学测试技术[M].杭州:浙江大学出版社,2001..
  • 3陈家壁,苏显渝.光学信息技术原理及应用[M].北京:高等教育出版社,2004.
  • 4D. Rodrguez V. Moreno. In - plane Electronic Speckle Pattern of Interference (ESPI) with Optical Bre Systemapplied to the Study of the Human Jaw [ J ]. Medical Engineering & Physics ,2004,26:371 - 378.
  • 5Han Daofu, Wang Ming, Zhou Junping. Self - mixing Speckle in an Erbium - Doped Fiber Ring Laser and Its Application to Velocity Sensing[J]. IEEE Photon Technol. Lett,2007,19(18) :1 398 -1 400.
  • 6D. O. Hogenboom, CA. DiMarzio. Quadrature Detection of a Doppler Signal[ J]. Appl Opt,1998,37 (13) :2 569 - 2 572.
  • 7N. Nelson J P. Sharpe. Polarization Based, Direction Sensitive Speckle Interferometer[ J ]. Optics Communications, 1999,172:5 - 8.
  • 8廖延彪.偏振光学[M].北京:科学出版社,2005.
  • 9周莉莉,赵学增,郑俊丽.基于散斑强度相关函数的表面粗糙度测量方法[J].光电工程,2004,31(7):50-53. 被引量:12
  • 10程传福,亓东平,刘德丽,滕树云.高斯相关随机表面及其光散射散斑场的模拟产生和光强概率分析[J].物理学报,1999,48(9):1635-1643. 被引量:19

二级参考文献18

  • 1许祖茂,赖康生,王晓旭,代东明,夏德宽.不同固体表面下激光多普勒测速的数值模拟[J].光电子.激光,2005,16(3):323-327. 被引量:6
  • 2[1]STOFFREGEN B. Statistics of speckle patterns in the diffraction field of general scattering objects [J]. Opitk, 1980, 55(3): 261-272.
  • 3[2]OHTSUBO J, ASAKURA T. Statistical properties of laser speckle produced in the diffraction field [J]. Applied Optics, 1977, 16(6): 1742-1753.
  • 4[3]OHTSUBO H. Statistical properties of differentiated partially developed speckle patterns [J]. J.Opt.Soc.Am, 1982, 72(9): 1249-1252.
  • 5[5]MAREK K. Space-time correlation properties of dynamic speckle produced by a diffuse object illuminated with a TEM10 laser beam (Application to speckle velocimetry) [J].Optics Communications, 1996, 124(4): 222-228.
  • 6[6]PRAZAK, DOMINIK P, OHLIDAL M. Laser speckle spectral correlation and surface roughness [J]. SPIE, 2001, 4356: 339-346
  • 7[7]YOSHIMURA T, KATO K, NAKAGAWA K. Surface-roughness dependence of the intensity correlation function under speckle-pattern illumination [J]. J.Opt.Soc.Am, 1990, 7(12): 2254-2259.
  • 8[8]RUFFING B. Application of speckle-correlation methods to surface-roughness measurement: a theoretical study [J]. J.Opt.Soc. Am, 1986, 3(8): 1297-1304.
  • 9[9]TAY C J, TOH S L, SHANG H M, et al. Whole-field determination of surface roughness by speckle correlation [J]. Applied Optics, 1995, 34(13): 2324-2335.
  • 10[9]LEHMANN P, PATZELT S, SCHONE A. Surface roughness measurement by means of polychromatic speckle elongation [J]. Applied Optics, 1997, 36(10): 2188-2197.

共引文献47

同被引文献14

  • 1KING P G R. Metrology with an Optical Master[J]. Rev Sei,1963,17:180 -182.
  • 2SHIMIZU E T. Directional Discrimination in the Self- Mixing Type Laser Doppler Velocimeter [J]. Appl Opt,1987,26(2) :4541-4544.
  • 3DONATIS,GIULIANI G. Laser Diode Feedback Inter- ferometer for Measurement of Displacements Without Ambiguity[J]. IEEE J Q E, 1995,31(1) :113-119.
  • 4TAKAHASHI N, KAKUMA S, OHBA R. Active Heterodyne Interferometric Displacement Measure- ment Using Optical Feedback Effects of Laser Diodes [J]. Opt Eng,1996,35(03) :802- 807.
  • 5DENG K, WANG J. Nanometer Resolution Distance Measurement with a Noninterferometric Method[J]. Apple Opt,1994,33(1) :113- 116.
  • 6SMITH J A. Lasers with Optical Feedback as Displace- ment Sensors[J]. Opt Eng, 1995,34 (9) :2802-2810.
  • 7SUZUKI T, MUTO T, SASAKI O. Self-Mixing Type of Phase-Locked Laser Diode Interferometer[J]. Appl Opt, 1999,38(3) :543-548.
  • 8WANG M. Fourier Transform Method for Self-Mixing Interference Signal Analysis[J]. Opt. Laser & Tech, 2001,33(6) :409-416.
  • 9WANG M, LAI G. Displacement Measurement Based on Fourier Transform with External Cavity Modulation [J]. Rev Sci Instrum,2001,72(8) :3440-3445.
  • 10GIULIANI G, NORGIA M. Laser Diode Linewidth Meas- urement by Means of SelgMixing Interferometry[J]. IEEE Photon Technol Lett,2000,12(8) : 1028-1030.

引证文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部