Advanced Search

ISSN1001-3806 CN51-1125/TN Map

Volume 37 Issue 3
Mar.  2013
Article Contents
Turn off MathJax

Citation:

A novel computation method of 3-D hologram based on iterative Fourier transform

  • In order to calculate hologram of 3-D objects quickly,a novel computer-generated hologram method based on iterative Fourier transform was proposed.Considering Fourier transform characteristics of a lens,parallel light reconstruction was changed to point lamp-house irradiation by introducing coding spherical phase factors.Adding the spherical phase factor to iterative computation process to represent depth characteristics,the holograph of 3-D object was obtained.A lookup table was used to reduce the influence of phase factor operation and improve the speed of iterative calculation.The experiment based on spatial light modulator shows that the convergent speciality of this algorithm is good and computational holograph can reconstruct matching object layer in different distance,which has three-dimensional vision effect.
  • 加载中
  • [1]

    ZHANG X J,LIU X,CHEN X X.Study of CGH for 3-D image using Fresnel zone[J].Opto-Electronic Engineering,2004,31(12):58-67(in Chinese).
    [2]

    ZHANG X J,LIU X,CHEN X X,et al.Computer-generated holograms for 3-D objects using zone plate[J].Proceedings of SPIE,2004,5636:109-115.
    [3]

    PAN W Q,PAN Y.Fase reconstruction algorithm for high-resolution digital holography based on down sampling technique[J].Journal of Optoelectronics·Laser,2011,22(10):1557-1563(in Chinese).
    [4]

    ABODKASIS D,ROSEN J.Computer-generated holograms of thress-dimensional objects synthesized from their multiple angular viewpoints[J].Journal of the Optical Society of America,2003,20(8):1537-1545.
    [5]

    SHAKED N T, ROSEN J.Holography of incoherently illuminated 3-D scenes[J].Proceedings of SPIE,2008,6983:3-14.
    [6]

    ZHENG H D,DAI L M,WANG T,et al.Optoelectronic reconstruction of threes dimensional scenes based on multiple fractionalfourier-transform holograms[J].Laser & Optoelec-tronics Progress,2011(2):020901(in Chinese).
    [7]

    GERCHBERG R W,SAXTON W O.A practical algorithm for the determination of phase from image and diffraction plane pictures[J].Optik,1972,35(2):227-246.
    [8]

    SINCLAIR G,LEACH J,JORDAN P.Interactive application in holographic optical tweezers of a multi-plane Gerchberg-Saxton algorithm for three-dimensional light shaping[J].Optics Express,2004,12(8):1665-1670.
    [9]

    WANG H X,SHENG Zh X,ZHAO W,et al.The character istic analysis of hololens Fourier transform[J].Laser Technology,2005,29(4):401-403(in Chinese).
    [10]

    ZHAO K H.New concept physics-optics[M].Beijing:High Education Press,2005:165-169(in Chinese).
  • 加载中
通讯作者: 陈斌, bchen63@163.com
  • 1. 

    沈阳化工大学材料科学与工程学院 沈阳 110142

  1. 本站搜索
  2. 百度学术搜索
  3. 万方数据库搜索
  4. CNKI搜索

Article views(3364) PDF downloads(604) Cited by()

Proportional views

A novel computation method of 3-D hologram based on iterative Fourier transform

    Corresponding author: JIANG Xiao-yu, Jiangxiaoyu@163.com
  • 1. Department of Control Engineering, Academy of Armored Force Engineering, Beijing 100072, China

Abstract: In order to calculate hologram of 3-D objects quickly,a novel computer-generated hologram method based on iterative Fourier transform was proposed.Considering Fourier transform characteristics of a lens,parallel light reconstruction was changed to point lamp-house irradiation by introducing coding spherical phase factors.Adding the spherical phase factor to iterative computation process to represent depth characteristics,the holograph of 3-D object was obtained.A lookup table was used to reduce the influence of phase factor operation and improve the speed of iterative calculation.The experiment based on spatial light modulator shows that the convergent speciality of this algorithm is good and computational holograph can reconstruct matching object layer in different distance,which has three-dimensional vision effect.

Reference (10)

Catalog

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return