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Fresnel圆屏衍射的计算机模拟演示 被引量:1

Computer Simulation Demonstration of Fresnel Diffraction for a Circular Obstacle
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摘要 基于Huygens-Fresnel衍射积分和Babinet原理,利用Hankel变换算法及球面波因子处理方法,在普通PC上使用MFC编程较好地实现了Fresnel圆屏衍射的计算机模拟演示。演示中,Fresnel圆屏衍射的光强剖面分布、衍射图样和中心光强分布分别随光的传输距离和波长及圆屏半径的改变而变化,光的传输距离和波长及圆屏半径由三个滚动条分别控制。 Based on Huygens-Fresnel diffraction integral and Babinet principal, applying Hankel transformation algorithm and spherical wave base method, computer simulation demonstration of Fresnel diffraction for a circular obstacle can be implemen ted well in the general PC using MFC programming. During the demonstration, the sectional plane intensity distribution, dif- fraction pattern, and the center light intensity distribution of Fresnel diffraction for a circular obstacle change respectively as the transmission distance and wavelength of light and radius of the circular obstacle change. The transmission distance and wave length of light and radius of the circular obstacle are controlled by three scroll bars, respectively.
出处 《衡阳师范学院学报》 2012年第3期40-43,共4页 Journal of Hengyang Normal University
基金 教育部第一类特色专业建设点(TS11635) 湖南省光电课程组教学团队 衡阳师范学院博士启动项目(101368)
关键词 Fresnel圆屏衍射 Huygens-Fresnel衍射积分 Babinet原理 HANKEL变换 模拟演示 Fresnel circular obstacle diffraction Huygens Fresnel diffraction integral Babinet principal Hankel transformation simulation demonstration
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参考文献16

  • 1游开明,陈列尊,张登玉,王友文,文双春.菲涅耳圆孔衍射计算机模拟演示的实现[J].大学物理,2004,23(5):43-46. 被引量:21
  • 2i Goodman J. W. Introduction to Fourier Optics[M]. New York.. McGraw Hill, 1968.
  • 3Siegman E. Quasi fast Hankei Transform[J]. Opt. Lett. ,1977,1 : 13-15.
  • 4Agrawal G P. End correction in the quasi fast Hankel transform for optical-propagation problems[J]. Opt. Lett. , 1981,6: 171 -173.
  • 5Magni V, Cerulle G ,Silvestri S De . High-accuracy fast Hankel ti'ansform for optical beam propagation[J]. J. Opt. Soc. Am. A. ,1992,9:2031-2033.
  • 6Agnesi A, Reali G C,Patrini G , et al. Numerical evaluation of the Hankel transform: remarks[J]. J. Opt. Soc. Am. A. , 1993,10 : 1872-1874.
  • 7Jos6 A. Ferrari. Fast Hankel transform of order of zero[J]. J. Opt. Soc. Am. A. ,1995,12:1812-1813.
  • 8Ferrari J A,Perciante D, Dubra A . Fast Hankel transform of nth order[J]. J. Opt. Soc. Am. A. ,1999,16:2581-2582.
  • 9C6sar D. Perciante. Fast Hankel transform of nth order with improved performance[J]. J. Opt. Soc. Am. A . ,2004,2: 1911-1812.
  • 10Markham J,Conchello J A . Numerical evaluation of Hankel transforms for oscillating functions[J]. J. Opt. Soc. Am. A. , 2003,20:621- 630.

二级参考文献28

  • 1ChenXW, ZengZN, DaiJ, LiXF, LiRXandXuZ Z 2008 Chin. Phys. B 17 1826.
  • 2Yang H and Tang Y 2008 Chin. Phys. B 17 1008.
  • 3Liu J S, Zhang H L, Zhang G Y and Wang C 2006 Chin. Phys. 15 394.
  • 4Zhang H 2005 Chin. Phys. 14 2019.
  • 5Duan Z L, Chen J P, Li R X, Lin L H and Xu Z Z 2004 Chin. Phys. 13 359.
  • 6Goodman J W 1968 Introduction to Fourier Optics (New York: McGraw-Hill).
  • 7Siegman E 1977 Opt. Lett. 1 13.
  • 8Agrawal G P 1981 Opt. Lett. 6 171.
  • 9Magni V, Cerulle G and de Silvestri S 1992 J. Opt. Soc. Am. A 9 2031.
  • 10Agnesi A, Reali G C, Patrini G and Tomaselli A 1993 Y. Opt. Soc. Am. A 10 1872.

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  • 1黄维通.VisualC++面向对象与可视化程序设计[M].北京:清华大学出版社.2001.
  • 2姚启钧.光学[M].2版,北京:高等教育出版社,1989.
  • 3Goodman J. W.. Introduction to Fourier Optics [M].1968, McGraw-H ill, N ew York.
  • 4You Kai-Ming. Wen Shuang-Chun,Chen Lie-Zun, WangYou-Wen, and Hu Yong-Hua. A quasi-discrete Hankeltransform for nonlinear beam propagation [J]. ChinesePhysics B,18(9) :3893- 3899(2009).
  • 5段兴.Visual C++实用程序100例[M].北京:人民邮电出版社,2003. 3.
  • 6游开明,陈列尊,张登玉,王友文,文双春.菲涅耳圆孔衍射计算机模拟演示的实现[J].大学物理,2004,23(5):43-46. 被引量:21

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