期刊文献+

光弹性法等倾角和等差线相位图的计算机仿真

Computer simulation of isoclinic and isochromatic phasemaps in photoelasticity
下载PDF
导出
摘要 确定等倾角和等差线级数是光弹性法的关键。使用六步相移法可以同时确定全场等倾线和等差线参数,通常表示为等倾角和等差线相位图,但求得的等倾角耦合了第一和第二主应力方向角,即得到等倾角相位图存在"不一致"区域。等倾角的不一致会影响到等差线级数的计算,导致等差线相位图出现"失真"区域。针对这个问题,提出一种基于有限元分析结果的等倾角和等差线相位图计算机仿真方法,该方法可以作为光弹实验的辅助,识别出实验等倾角相位图中的"不一致"区域。通过径向受压圆盘实验验证了该方法的可行性,对光弹实验的等倾角和等差线相位图有良好的仿真效果。 Determining the isoclinic angle and the isochromatic fringe order is the key of the photoelasticity. One can obtain the isoclinics and isochromatics in the form of phasemaps by using 6-step phase shifting algorithm. But the isoclinic values obtained do not uniformly represent the direction of one of the principal stresses. The zones where the phasemap refers to another principal stress direction are labelled as inconsistent zones. These will lead to ambiguous zones in the isoclinic phasemap. A methodology is developed to simulation the isoclinic and isochromatic phasemaps from finite element results. The methodology is validated by using the problem of circular disc under diametral compression.The isoclinic data and the isochromatic date obtained by the computer simulation well agree with those by the optical experiment of photoelasticity.
出处 《信息技术》 2015年第6期47-50,54,共5页 Information Technology
基金 上海市研究生创新基金资助项目(JWCXSL1202)
关键词 光弹性 相移法 有限元 仿真 photoelasticity phase shifting technique finite element simulation
  • 相关文献

参考文献9

  • 1Frocht M M.Photoelasticity(Ⅰ)[M].New York:John Wiley&Sons,Inc.,1941.
  • 2Frocht M M.Photoelasticity(Ⅱ)[M].New York:John Wiley&Sons,Inc.,1948.
  • 3Aben H,Ainola L.Intergrated photoelasticity for nondestructice residual stress measurement in glass[J].Optics and Lasers Engineering,2000(33):49-64.
  • 4Ramesh K,Manal S K.Data acquisition techniques in digital photoelasticity:a review[J].Optics and Lasers Engineering,1998(30):53-75
  • 5Patterson E A,Wang Z F.Towards full field automated photoelastic analysis of complex compenents[J].Strain,1991,27(2):49-56.
  • 6计欣华,张丽娜,史丽军,陈金龙,秦玉文.数字光弹性相移法中全场等倾角和等差线相位[J].光学学报,2008,28(2):273-278. 被引量:9
  • 7赵清澄.光测力学教程[M].北京:高等教育出版社,1995.
  • 8Ramesh K,Yadav A K,Pankhawalla V A.Plotting of Fringe Contours from Finite Element Results[J].Communication in Numerical Methods in Engineering,1995(11):839-847.
  • 9马少鹏,聂建新,马沁巍.力学专业程序实践[M].北京:北京理工大学出版社,2013:149-154.

二级参考文献11

  • 1胡建明,曾爱军,王向朝.精确测量1/4波片相位延迟量的新方法[J].中国激光,2006,33(5):659-662. 被引量:22
  • 2胡建明,曾爱军,王向朝.基于光弹调制技术的波片相位延迟量测量方法[J].光学学报,2006,26(11):1681-1686. 被引量:25
  • 3E. A. Patterson, Z. F. Wang. Towards full field automated photoelastic analysis of complex components[J]. Strain, 1991, 27(2) : 49-56
  • 4V. Sai Prasad, K. R. Madhu, K. Ramesh. Towards effective phase unwrapping in digital photoelasticity[J]. Optics and Lasers in Engineering, 2004, 42:421-436
  • 5A. Ajovalasit, S.Barone, G. Petrucci. A method for reducing the influence of the quarter-wave plate error in phase-shifting photoelasticity[J]. J. Strain Anal. Engng. Des. , 1998, 33(3) : 207-216
  • 6K. Ramesh, S. K. Mangal. Phase shifting calculations in 2-D photoelasticity: revisited[J]. J. Aeronautical Soc. India, 2000, 52(2) : 121-136
  • 7P. Pinit, E. Umezaki. Digitally whole-field analysis of isoclinic parameter in photoelasticity by four-step color phase-shifting technique[J]. Optics and Lasers in Engineering, 2007, 45(7): 795-807
  • 8R. Ramji, V. Y. Gadre, K. Ramesh. Comparative study of evaluation of primary isoclinic data by various spatial domain methods in digital photoelasticity[J]. J. Strain Anal. , 2006, 41(5): 333-348
  • 9李继陶,苏显渝,李杰林,苏红军.光弹性测量中的位相展开[J].光学学报,1997,17(11):1538-1541. 被引量:7
  • 10庞岩涛,李国华.1/4波片精度对光弹影响的理论分析[J].曲阜师范大学学报(自然科学版),1999,25(2):48-50. 被引量:2

共引文献9

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